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Importance Performance MAP Analysis using #SmartPLS4

Research With Fawad·
5 min read

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.

TL;DR

IPMA ranks predictors using both importance (unstandardized total effects, including direct and indirect effects) and performance (average latent variable scores rescaled to 0–100).

Briefing

Importance Performance Map Analysis (IPMA) in SmartPLS is a prioritization tool that ranks predictors by two things at once: how strongly they matter for an outcome (importance via unstandardized total effects) and how well they’re currently performing (performance via rescaled latent variable scores). The practical payoff is clear—constructs that sit in the “high importance, low performance” quadrant signal the biggest opportunity for improvement because boosting them is expected to raise the target outcome.

In IPMA, importance comes from the total effect of an antecedent construct on the target endogenous construct, combining direct and indirect paths. Performance is measured as the construct’s average latent variable score, rescaled to a 0–100 scale so that higher values reflect stronger performance. Plotting these two dimensions on a single map—importance on the x-axis and performance on the y-axis—creates four quadrants that guide managerial action. The lower-right region is the focal zone: constructs there have high total effects on the target but relatively low performance, meaning they are influential yet under-delivering. Improving such predictors should translate into measurable gains in the outcome.

SmartPLS automates most of the workflow, but the setup has strict requirements. First, all indicators feeding the latent variables must use metric or quasi-metric scales, and their coding direction must be consistent: the minimum value should represent the worst outcome and the maximum the best. Reverse-coded items must be flipped before analysis. Second, the outer weights (outer WDs) must be positive; negative outer weights can push latent variable scores outside the expected 0–100 range (for example, drifting toward values like -5 to 95). If negative weights appear, the transcript highlights typical causes—reverse coding mistakes, nonsignificant negative weights that may justify removing indicators, or collinearity problems where VIF values of 5 or higher suggest indicator redundancy.

Once requirements are satisfied, SmartPLS computes performance and importance values and generates the map. The map is divided by average-based thresholds into regions of low/high importance and low/high performance. Constructs in the lower-right quadrant are treated as high-priority improvement targets.

A worked example uses “loyalty” as the outcome. Two constructs—commitment and service innovation—land in the high-importance but low-performance area. The session then demonstrates how to quantify impact: if a predictor’s performance increases by one unit, the expected change in the outcome equals the predictor’s importance (total effect) added to the outcome’s current rescaled score. For commitment, the example uses an importance value of 0.425; raising commitment performance by one unit is shown as increasing loyalty performance by that amount. For service innovation, the importance value is 0.617, and the same one-unit logic is applied to estimate the resulting loyalty improvement.

Finally, IPMA can be extended from construct level to indicator level. Indicators that are important but not performing can be targeted directly, using the same principle: a one-unit improvement in an indicator’s performance increases the outcome’s performance by that indicator’s importance value. The overall message is operational—IPMA turns model results into a concrete “what to fix first” plan for improving the target outcome.

Cornell Notes

Importance Performance Map Analysis (IPMA) in SmartPLS prioritizes predictors by combining two metrics: importance (unstandardized total effects on the target, including direct and indirect effects) and performance (average latent variable scores rescaled to 0–100). The map is split into four quadrants using average thresholds; the highest priority sits in the lower-right, where importance is high but performance is low. SmartPLS automates the calculations, but the model must meet requirements: indicators must use metric/quasi-metric scales, coding direction must be consistent (reverse items corrected), and outer weights must be positive to keep scores in the expected range. The method also supports indicator-level IPMA, letting teams target specific survey items or measures that are influential yet underperforming.

How does IPMA define “importance” for a predictor construct?

Importance is the predictor’s unstandardized total effect on the target endogenous construct. That total effect aggregates both direct and indirect paths through the model. In the example with loyalty as the outcome, commitment and service innovation have high total effects on loyalty, which is why they appear in the high-importance region of the map.

What does “performance” mean in IPMA, and why is it rescaled?

Performance is the construct’s average latent variable score, rescaled to a 0–100 range. Rescaling makes it easier to interpret relative standing across constructs: higher rescaled values indicate stronger current performance in explaining the outcome. The transcript stresses that this rescaling depends on indicator coding consistency and positive outer weights.

Why is the lower-right quadrant the main target for managerial action?

The lower-right quadrant contains constructs with high importance (strong total effects on the target) but low performance (below-average rescaled latent scores). That combination signals a “high leverage” improvement opportunity: changing these predictors should produce the biggest expected gains in the outcome because they matter a lot but are currently under-delivering.

What calculation estimates how much the outcome changes when a predictor’s performance increases by one unit?

The session uses a simple rule: increase the predictor’s performance by one unit, then add the predictor’s importance value (its total effect) to the outcome’s current rescaled score. For commitment, the importance value shown is 0.425; for service innovation, it’s 0.617. Adding those values yields the updated rescaled loyalty score in the example.

What model requirements must be met before SmartPLS can produce valid IPMA results?

Indicators must use metric or quasi-metric scales, and their coding direction must align so that higher values represent better outcomes (reverse-coded items must be reversed). Outer weights must be positive; negative outer weights can push latent scores outside the 0–100 range. If negative outer weights arise, the transcript points to causes like reverse coding errors, nonsignificant negative weights that may justify removing indicators, or collinearity indicated by VIF values of 5 or higher.

How does IPMA extend from construct level to indicator level?

Indicator-level IPMA applies the same logic but targets individual measurement items. Indicators that are important yet not performing can be prioritized, and the expected outcome change uses the indicator’s importance value: a one-unit improvement in an indicator’s performance increases the outcome’s performance by that importance value.

Review Questions

  1. In an IPMA map, what combination of importance and performance places a construct in the highest-priority improvement area, and why?
  2. What specific preprocessing steps are needed for reverse-coded indicators before rescaling latent variable scores to 0–100?
  3. How would you compute the expected change in the outcome’s rescaled score if a predictor’s performance increases by one unit?

Key Points

  1. 1

    IPMA ranks predictors using both importance (unstandardized total effects, including direct and indirect effects) and performance (average latent variable scores rescaled to 0–100).

  2. 2

    The lower-right quadrant of the IPMA map—high importance with low performance—identifies the biggest improvement opportunities for the target outcome.

  3. 3

    SmartPLS requires consistent indicator coding direction (worst-to-best) and metric/quasi-metric indicator scales to produce meaningful rescaled performance values.

  4. 4

    Outer weights must be positive; negative outer weights can distort the 0–100 performance range and may require rescaling, indicator removal, or collinearity checks (e.g., VIF ≥ 5).

  5. 5

    A one-unit increase in a predictor’s performance is translated into an expected outcome change by adding the predictor’s importance value (total effect) to the outcome’s current rescaled score.

  6. 6

    IPMA can be applied at both construct level and indicator level, enabling prioritization of specific measures that are influential but underperforming.

Highlights

The lower-right quadrant is the action zone: constructs with high total effects on the target but low rescaled performance are the most promising to fix first.
Importance in IPMA is not just direct influence—it’s the total effect, combining direct and indirect paths.
Rescaled performance depends on indicator coding direction and positive outer weights; otherwise, scores can fall outside the expected 0–100 range.
The session’s practical rule for impact estimation is straightforward: one-unit predictor improvement adds the predictor’s importance value to the outcome’s rescaled score.
Indicator-level IPMA lets teams move from “which construct” to “which specific items” to improve.

Topics

  • Importance Performance Map Analysis
  • SmartPLS IPMA
  • Total Effects
  • Latent Variable Rescaling
  • Indicator-Level Prioritization

Mentioned