Start hereWhen should a model say “I am not sure”?
Point predictions hide uncertainty from noise, limited data and model uncertainty. Intervals or predictive distributions make that uncertainty visible.
Building interactive view…
Technical lensFormalise what the visual is doing
Aleatoric uncertainty comes from irreducible outcome variation; epistemic uncertainty reflects limited knowledge. Conformal methods can provide coverage guarantees under assumptions.
Technical questionUse a tiny case to make the mechanism observable. Aleatoric uncertainty comes from irreducible outcome variation; epistemic uncertainty reflects limited knowledge. Conformal methods can provide coverage guarantees under assumptions. Verify one intermediate quantity, state change or mapping independently; then predict the consequence of this change: Move a test point far outside the training region and compare point prediction confidence with uncertainty.
Practitioner lensUse it responsibly
Evaluate interval coverage and width, not only point error. Escalate or abstain when uncertainty is operationally important.
Transfer testMonitoring only server uptime instead of model/data behaviour.
Worked explorationUse the visual as an experiment, not decoration
Give a point prediction of 100 and an interval of 80–125. Create an in-distribution and an unfamiliar case; a useful uncertainty mechanism should often widen or flag uncertainty for the unfamiliar case.
Technical lens
Aleatoric uncertainty comes from irreducible outcome variation; epistemic uncertainty reflects limited knowledge. Conformal methods can provide coverage guarantees under assumptions.
Practitioner check
Evaluate interval coverage and width, not only point error. Escalate or abstain when uncertainty is operationally important.
Prediction before interactionMove a test point far outside the training region and compare point prediction confidence with uncertainty.
Exploration walkthroughTurn the interaction into an evidence trail
Give a point prediction of 100 and an interval of 80–125. Create an in-distribution and an unfamiliar case; a useful uncertainty mechanism should often widen or flag uncertainty for the unfamiliar case. Before moving the control, state your prediction. After the visual changes, name the specific state, statistic, boundary or mapping that changed and explain why that change is consistent—or inconsistent—with your prediction.
- Record one observable quantity before the interaction and the same quantity afterwards.
- Change one factor at a time so the causal effect of the control is inspectable.
- Use an edge or failure case to discover where the concept stops behaving as the simple story suggests.