Interaction Effect: IV formativ, MV reflectiv, DV reflectiv
Interaction Effect: IV formativ, MV reflectiv, DV reflectiv
Dear Researchers,
there is (simplified) a structural model:
IV => DV.
The IV is formativ, the DV is reflectiv and the MV is reflectiv (metric). What`s the right procedure to test moderation?
1.) Two-Step-Approach (latent variables scores of DV and MV, create Interaction Variable in Excel, ...)
2.) Implementation of the MV with SmartPLS function "Create Moderating Effect"
3.) Any other possibilities (no multi group)?
Thank you so much!
there is (simplified) a structural model:
IV => DV.
The IV is formativ, the DV is reflectiv and the MV is reflectiv (metric). What`s the right procedure to test moderation?
1.) Two-Step-Approach (latent variables scores of DV and MV, create Interaction Variable in Excel, ...)
2.) Implementation of the MV with SmartPLS function "Create Moderating Effect"
3.) Any other possibilities (no multi group)?
Thank you so much!
- Hengkov
- PLS Super-Expert
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Hi Kathirn,
Two-stage approach appropriate procedure for test your model interaction.
Stage 1: the main effect PLS model is run in order to obtain estimates for the latent variable scores. The latent variable scores are caculated and saved for stage 2 analysis.
Stage 2: the interaction term X x M is built. This interaction term as well as latent variabel scores of X and M are used as IV in a multiple regression on the latent variabel scores of Y.
Regards,
Hengky
Two-stage approach appropriate procedure for test your model interaction.
Stage 1: the main effect PLS model is run in order to obtain estimates for the latent variable scores. The latent variable scores are caculated and saved for stage 2 analysis.
Stage 2: the interaction term X x M is built. This interaction term as well as latent variabel scores of X and M are used as IV in a multiple regression on the latent variabel scores of Y.
Regards,
Hengky
- Hengkov
- PLS Super-Expert
- Posts: 1599
- Joined: Sun Apr 24, 2011 10:13 am
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Hi Imran,
For your model above, Product Indicator Approach appropriate procedure for test the interaction, because your predictor and moderator variable is reflective.
Your create interaction terms => indicators IV*MV.
IV => DV
MV => DV
Interaction terms => DV
Run algorithm PLS => evaluation outer model and Bootstrap procedure => evaluation inner => done.
For addition => asses effect size interaction= R2 with moderator - R2 without moderator : 1-R2 with moderator.
Regards,
Hengky
For your model above, Product Indicator Approach appropriate procedure for test the interaction, because your predictor and moderator variable is reflective.
Your create interaction terms => indicators IV*MV.
IV => DV
MV => DV
Interaction terms => DV
Run algorithm PLS => evaluation outer model and Bootstrap procedure => evaluation inner => done.
For addition => asses effect size interaction= R2 with moderator - R2 without moderator : 1-R2 with moderator.
Regards,
Hengky
-
- PLS User
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Imran,
You should test your model with and without the moderator.
Cohen's effect size - f2 - is calculated as follows:
f2 = (R2_included - R2_excluded) / (1-R2_included)
As Henseler, Ringle and Sinkovics (2009) writes, Cohen's effect sixe is calculated as the increase in R2 relative to the proportion of variance of the endogenous latent variable that remains unexplained. Effect size values of 0.02, 0.15, and 0.35 can be viewed as a gauge for whether a predictor latent variable has a weak, medium, or large effect at the structural level.
HENSELER, J.; RINGLE, C. M.; SINKOVICS, R. R. The use of partial least squares path modeling in International Marketing. Advances in International Marketing, v.20, p.277-319, 2009. Available at: <http://php.portals.mbs.ac.uk/Portals/49 ... cs-PLS.pdf>. - especially pp 303-04
Kristian
You should test your model with and without the moderator.
Cohen's effect size - f2 - is calculated as follows:
f2 = (R2_included - R2_excluded) / (1-R2_included)
As Henseler, Ringle and Sinkovics (2009) writes, Cohen's effect sixe is calculated as the increase in R2 relative to the proportion of variance of the endogenous latent variable that remains unexplained. Effect size values of 0.02, 0.15, and 0.35 can be viewed as a gauge for whether a predictor latent variable has a weak, medium, or large effect at the structural level.
HENSELER, J.; RINGLE, C. M.; SINKOVICS, R. R. The use of partial least squares path modeling in International Marketing. Advances in International Marketing, v.20, p.277-319, 2009. Available at: <http://php.portals.mbs.ac.uk/Portals/49 ... cs-PLS.pdf>. - especially pp 303-04
Kristian
- Hengkov
- PLS Super-Expert
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- Joined: Sun Apr 24, 2011 10:13 am
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Hi Imran,
You test main effect model without moderator and with moderator => look R-squares two model and calculate effect size interaction with formula above =>
for this case you can used function redo/undo SmartPLS.
Effect size 0.02, 0.15 and 0.35 => weak, moderate and strong.
Hi Kristian,
You right ;-)
Regards,
Hengky
You test main effect model without moderator and with moderator => look R-squares two model and calculate effect size interaction with formula above =>
for this case you can used function redo/undo SmartPLS.
Effect size 0.02, 0.15 and 0.35 => weak, moderate and strong.
Hi Kristian,
You right ;-)
Regards,
Hengky