SPSS - Working with Moderator Variables
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- Опубликовано: 11 сен 2024
- SPSS Methodology Part 06.07
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Thank you Sir, for the wonderful video and explanation.
what do you do if your vifs are
Thanx
Hi, Thank you for the video. I was wondering if my IV (Religiosity) is nominal but ive dummy coded it, and my moderator is gender, can i use the method outlined by you in this video? Also can i skip the last bit (standardisation) as the IV and moderator are binary variables? Thanks in advance :)
thank you in advance.
Hello, and thank you for your video. I have some questions. if "tall" and "gender" variables are categorical and we apply chi-square, how we can multiple this two variables?
Thank you for this video sir. This was the video I was searching for long. Sir, why should we go for interaction between gender and tall (i.e., Interaction1) and also for Interaction2
I think the missunderstanding here is, that in the first part I used two binary (or dummy) variables. In this case the interaction term can simply be calculated by multiplying the two variables.
In the case that the variables are non-binary (as is the case in the second part) it is better to standardize them first.
I hope this answers your question.
@@jensk.perret6794 here in both cases the variables are gender and tall. Is the standardization has been done to fix multicollinearity
@@steenajose1947 Integrating the interaction effect into a regression model may reduce problems of multicollinearity but it not necessarily has to, it could also make the situation worse.
@@jensk.perret6794 Thank you sir, I got it
Hi What is the min sig. value for the moderator to impact or not impact to the variable?
This is something you have to decide for running the analysis. The standard is to use 5% or 0.05 as with most other tests.
Hi why dont you also standardize your dependent variable? Only Gender and Tall get standardized
This usually does not significantly benefit the multicollinearity issue and in the end it mainly is a question of interpreting the coefficients. If you want to have a result like: a 1 standard deviation increase in the independent leads to an x standard deviation change in the dependent then I would also go with using standardized variables on both ends.
Does this method work if I have a continious dependent variable and categorical independent variables? Also, what if I have multiple sociodemographic variables (sex, age, education, income…) and I want to test the interactions for all of them with my main independent variable ?
In this context, I would recommend using the PROCESS plug-in which allows for the use of multiple moderators, even in more complex designs. Alternatively, all possible interactions can be calculated by hand and be included in a joined regression.
Hello Sir
I have been trying to build a model where we have a second-order factor that moderates relationships between three IVs and a DV. I am fine with first-order moderators but really wondering how the interaction would work if the moderator itself is a second-order factor. Will it be okay if I collapse the lower level factors? Can you suggest any material that could help us here?
Maybe check out the "Process" Add In by Hayes. It allows for rather designs with moderators and mediators. The handbook describes the different designs possible.
Check out this tutorial on installing and using Process: ruclips.net/video/r8x7Kcp4sHs/видео.html
if my data not normally distributed can i do regression and test the moderator effect like what in video ?
You can check if the residuals after regression are normally distributed around a mean of zero. Alternatively, to be on the very safe side you could replace the t-test for the moderator variable by a confidence interval generated via Bootstrapping and check whether zero is contained in the confidence interval.
@@jensk.perret6794 how can I do this ?! Do you have video for it?
Hello Dr Jens, this is extremely helpful. Upon getting the final results from Interaction 2, is it needed to generate and explained based on a MLR equation? For instance, in this case would be:
Weight = 66.86 - 6.794(Z_gender) + 2.595(Z_tall) + 0.042(Interaction_2)
It depends on how you want to interpret your results. If you use standardized variables all units are in standard deviations.
@@jensk.perret6794 Sure, thank you Dr.
If the interaction effect is not significant, then gender is not imposing a moderating effect. Is this true?
Exactly.
gender is a nominal variable and should not be used in a linear regression in this manner. Same goes for tall (coded as yes/no). What would be the answer if male is multiplied by tall? or female is multiplied by not tall? there is no mathematic derivation for that. Linear Regression takes on interval and discrete variables. This is why there are logit models for regression with categorical variables.
In your argument you are mixing up a number of points. The standard linear regression approach is build around interval scaled variables but allows for binary independent variables (dummy variables) as well. Logit Models are only important if the dependent variable is binary. Thus, the use of gender (binary) and tall (binary) as independent variables is unproblematic. Multiplying both of them is what a moderator analysis is all about. If gender is 1 if it is a woman and tall is 1 if the person is tall, then the resulting variable is 1 for tall women and 0 else. That is also the way to interpret it. The variable accounts for the additional effect of tall women.
For Interaction1 I got significant results, but after standardization i.e., Interaction2, my results were not significant? Is there any problem if I consider the results of Interaction1 and doesn't go for Interaction2?
The answer would depend on how the result are to be interpreted. Theoretically this would also work.
Is there any link on how to interpret the findings if this method is used to check for variations in associations using moderators?
I think want you are looking for is partial correlations. You will find a number on this topic here.
@@jensk.perret6794 Sorry for not asking it clearly. How do I report the output if I use the method shown in this video? For example when a Pearson correlation test is used we report it with (r,n,p) values. Likewise, what are the values that need to be considered for presenting in the output, if found significant?
Is there any links you can provide that could help me out?
@@sarveshvasudevan If the Moderator is part of a larger model, I would report it in a table. I usually use the first row with coefficients and asterisks denoting significance and second row reporting standard errors. If you are interested only in the moderating effect you could report it in-text like "...a significant moderating effect of 0.555 (p=0.003)...". The p-value being the significance level. In either case the reader should at least know something about the size of the effect and the significance.
@@jensk.perret6794 Are there any assumptions that needs to be considered before doing this test?
Are the assumptions that are done as part of normal linear regression holds good for this one?
Also, would love to see any sample on how to write up the report for this test.
@@sarveshvasudevan If you use moderator analysis in the context of a regression requirements are the same as for a normal linear regression. Note, the use of an interaction term can generate multicollinearity, so use standardized values.
The same comments hold if you use the approach in the context of partial correlations based on Pearson correlations.
Hey Jens, you mentioned if the moderator is gender a 2-factor Variance analysis would be more appropriate, however, my variable has 3 potential answers as I included diverse (and also got one person who defines them as divers) what do I do then?
Since the minimum number of participants in each sub-group lies at 30, while results become more reliable if you have at least 50 participants in each sub-group (that is each gender) I would in a variance analyse exclude the participant who checked diverse and work with only male and female participants.
If you stick with a moderator analysis you might want to check out the add-on PROCESS by Hayes and use it for your moderator analysis as well as it can cope with the fact that your UV is nominal and has more than two categories. But even in this case you might get seriously biased results and I would opt here as well for excluding the participant you checked diverse.
@@jensk.perret6794 Thank you so much for your help!
Hi Sir, may I know under which condition that we should use the z-score? And is it possible to use z-score just to ensure our VIF is less than 10?
By using standardized variables you can avoid or at decrease multicollinearity that results from the use of the interaction term (which captures the moderating effect). It will however not reduce multicollinearity from other sources. Also standardization only makes sense if the two variables that are interacting are both metric. For binary variables you can skip the standardization.
While a VIF of 10 is given as a critical limit I would become a bit more sceptical starting at VIFs of 2. If your results without standardization are reporting VIFs of 2 or below then I would say you're good to go, otherwise I would recommend sticking to the use of standardized variables.
@@jensk.perret6794 Thank you so much Sir! Your explanations help me a lot. I have been wondering why my IV and all interaction variables have high VIF (260+). After watching this video, I know what's wrong with it since both of my moderating variables are continuous variables and I should use standardized values. No wonder there is no problem with multicollinearity when the variable is a binary variable. Thank you so much!
Thank you for sharing the video. Could you please let me know if I can use moderator analysis when I have a dichotomous dependent variable?
Generally speaking it should be no problem but you would have to replicate the idea presented here in the context of a logit regression.
Can you use a moderator in correlational research?
At least for Pearson correlation you can do something comparable. Just check out partial correlations.
Hello Sir,I want to ask that if our moderation value is in minus such as,(-224***) then how it would be interpreted.
A negative sign of the moderator (interaction term) means that the moderator is effect diminishing.
Sir if our moderator effect diminished then how and what type of chsnges can increase significant result ?
why is the tall variable nominal?
In the case of this video it is just: Tall - Yes or No.
Sir, thank you for this explanation. How will be a moderated regression analysis with 4 independent variables moderated by one moderator variable to predict a single dependent variable?
Either you can calculate the interaction effects for each moderation and then include all independents and all interactions in a single regression model.
If you you are thinking about a more complex model structure I would highly recommend using the Process macro by Hayes. You can easily find it if you Google the terms. The following file gives a good overview over the most important models covered by Process: dm.darden.virginia.edu/ResearchMethods/Templates.pdf
@@jensk.perret6794 Hi Sir, how about if I have several moderators and several independents? When I analyze the moderator effect for each relationship, should I put all the rest of ind and mod in the covariates or what should I do? Thanks.
@@jensk.perret6794 Thanks a lot Sir, your caring build confidence in using SPSS and making me among the SPSS users family.
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@@jensk.perret6794 Hi, I ran the analysis separately for all indepedent variables to see if there is a moderating effect, the results were all significant but then I read this section of someone asking for models with more than one IVs and you suggested to include all ivs and all interactions. Does that include the moderator variable as well? Also did you mean that to do then the same with Zscores and all standardized interaction effects (including the moderator again?). I ran all these variaations and the significance scores are different.
@@matyastorok1925 If you run your analyses separately you assume that they are indeed independent of each other and that the other variables have no effect. Since your results differ if you consider a full model with all variables I guess that your partial models are not as independent of each other as suspected.