#SmartPLS4 Series 16 - How to Assess Reflective-Reflective Higher Order Construct?
Based on Research With Fawad's video on YouTube. If you like this content, support the original creators by watching, liking and subscribing to their content.
Validate all lower-order reflective constructs first by checking factor loadings, reliability, and validity before moving up the hierarchy.
Briefing
Validating a reflective–reflective higher order construct in SmartPLS hinges on a two-stage workflow: first validate the lower-order dimensions, then generate latent variable scores for those dimensions and use the scores as indicators for the higher-order construct. In the example, “internal service quality” is treated as a reflective–reflective higher order construct built from lower-order dimensions—reliability assurance, empathy, and responsiveness—each measured by multiple items. The practical payoff is that researchers can keep the same reliability/validity logic used for lower-order reflective constructs while correctly modeling the higher-level abstraction.
The process starts by assessing the measurement model for all lower-order constructs. With a hierarchical component model in mind, the model includes both lower-order constructs (the concrete dimensions) and higher-order constructs (the more general constructs). After running the PLS algorithm, the workflow checks factor loadings, reliability, and validity for the lower-order constructs. Once those dimensions are confirmed, the next step is specific to reflective–reflective higher order constructs: scores must be created for each lower-order dimension so they can serve as single indicators at the higher level.
SmartPLS implements this through a disjoint two-stage approach. In stage one, the analyst runs the PLS algorithm and then uses the “latent variable scores” report to export dimension scores (e.g., reliability assurance, empathy, responsiveness). These scores are copied into a new dataset aligned with the original respondents. The key move is transforming each multi-item lower-order dimension into a single latent variable score—effectively collapsing the item set into one indicator per dimension.
Stage two rebuilds the measurement model for the higher-order construct using those latent variable scores as indicators. For “internal service quality,” the model is updated so that the four (or three, depending on the dimension structure) latent variable score indicators point into the higher-order construct, preserving the reflective–reflective arrow direction. The analyst then runs the PLS algorithm again and evaluates measurement quality at the higher level using the same outputs as for lower-order reflective constructs: outer loadings, reliability metrics (including alpha), and validity checks such as discriminant validity (including within-construct variance exceeding shared variance). If these checks pass, “internal service quality” is considered properly measured as a reflective–reflective higher order construct.
The transcript also clarifies how higher-order constructs differ by type. Reflective–formative higher order constructs behave differently because the lower-order components “form” the higher-level construct; removing a component can eliminate the higher-order concept. Reflective–reflective higher order constructs, by contrast, keep the higher-order construct intact even if a lower-order dimension is removed, reflecting the interchangeable nature of the dimensions. Although reflective–formative validation is deferred to later sessions, the immediate guidance is clear: reflective–reflective higher-order constructs should be validated with the disjoint two-stage approach, using latent variable scores as indicators and then applying standard reflective measurement diagnostics at the higher level.
Cornell Notes
Reflective–reflective higher order constructs in SmartPLS are validated using a disjoint two-stage approach. First, the lower-order dimensions are validated as reflective constructs by checking factor loadings, reliability, and validity. Next, latent variable scores for each validated lower-order dimension are generated (via the latent variable scores report) and exported into a new dataset. In the second stage, those scores become the indicators of the higher-order construct, and the higher-order measurement model is assessed using the same reflective diagnostics: outer loadings, reliability (e.g., alpha), and validity including discriminant validity (within-construct variance greater than shared variance). This keeps the measurement logic consistent while correctly modeling the hierarchy.
Why does reflective–reflective higher order validation require a two-stage workflow in SmartPLS?
How are latent variable scores generated and used for the higher-order construct?
What does the disjoint two-stage approach mean in practice?
Which measurement-model checks are performed for the higher-order reflective–reflective construct?
How does reflective–formative differ from reflective–reflective in higher-order constructs?
Review Questions
- What steps are required to convert validated lower-order dimensions into indicators for a reflective–reflective higher order construct in SmartPLS?
- Which specific outputs (e.g., outer loadings, reliability, discriminant validity) must be checked after building the higher-order measurement model with latent variable scores?
- How would the validation logic change if the higher-order construct were reflective–formative instead of reflective–reflective?
Key Points
- 1
Validate all lower-order reflective constructs first by checking factor loadings, reliability, and validity before moving up the hierarchy.
- 2
For reflective–reflective higher order constructs, use a disjoint two-stage approach rather than directly modeling items at the higher level.
- 3
Generate latent variable scores for each validated lower-order dimension and export them into a dataset aligned with the original respondents.
- 4
Rebuild the measurement model so the latent variable scores serve as indicators pointing into the higher-order construct (preserving reflective–reflective direction).
- 5
After stage two, assess the higher-order construct with reflective measurement diagnostics: outer loadings, reliability (including alpha), and validity such as discriminant validity.
- 6
Discriminant validity should show within-construct variance exceeding shared variance for the higher-order construct.
- 7
Reflective–formative higher order constructs require different validation logic because the lower-order components form the higher-level construct.