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Effect Size: How Large Is the Difference?

Source: Wikipedia: Effect sizeHardHow cards are made

Effect size measures how much a phenomenon actually matters, not just whether it exists. In UX research, it quantifies the real-world impact of a design change beyond hypothesis testing. Ignoring it leads to chasing tiny, meaningless wins.

Why it exists

Statistical hypothesis testing tells you if an effect exists, but not how big it is. A phenomenon can be real yet trivial. Effect size was developed to measure magnitude itself, giving researchers a way to judge practical importance separate from the binary logic of hypothesis testing.

The mental model

Think of effect size as the volume knob to hypothesis testing's mute button. Statistical tests tell you whether sound is coming through the speakers; effect size tells you how loud it is. In UX research, a new checkout flow might produce a real detectable result with ten thousand users yet move conversion by only a fraction of a percent. The effect size reveals whether that signal is worth building.

How it works

An effect size can be a statistic calculated from sample data, a parameter for a hypothetical population, or the equation that converts those values into a single magnitude number. Common forms include the correlation between two variables, the regression coefficient in a model, the mean difference between groups, and the risk of a particular event occurring. Each operationalizes magnitude in units appropriate to the data. Collectively, the group of methods concerning effect sizes is referred to as estimation statistics.

When to use it

Use effect size when planning experiments to perform statistical power analyses and determine the sample size you will need. Use it when reporting results to show practical impact alongside the outcome of hypothesis tests. Use it during meta-analysis to combine and compare magnitude across multiple studies, such as aggregating usability findings from several independent product teams.

When not to use it

Do not use effect size alone to claim a finding is important if you have not also used hypothesis testing; the two are complementary. Avoid comparing effect sizes across studies that use fundamentally different metrics or populations without proper standardization, because a raw mean difference in task time is not directly comparable to a raw mean difference in satisfaction scores.

One canonical example

A UX researcher runs an A/B test on a new onboarding flow. The hypothesis test detects an effect. However, the effect size for the mean difference in completion rate is tiny. The team realizes the new flow requires rebuilding the navigation stack for a gain that is real but practically negligible, and they deprioritize the project.

Interview question

What is the primary limitation of comparing raw mean differences in task time and satisfaction scores across separate UX studies?

  • a.Meta-analysis is only valid when all studies measure the same dependent variable
  • b.Effect sizes should only be reported when hypothesis tests reach statistical significance
  • c.The metrics use different units and require standardization to compare their magnitudesCorrect
  • d.Raw effect sizes automatically standardize differences across different measurement scales
Why?

The card explicitly warns that raw mean differences in task time and satisfaction scores are not directly comparable without proper standardization because they use fundamentally different units. Distractor A misrepresents the complementary relationship: while effect size should not alone claim importance, it is reported alongside hypothesis tests rather than being conditional on significance.

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