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Anomaly

As explained in Experimentation for Engineers

An observed data point that lies unusually far from the other observations in a dataset or fitted relationship.

An outlier is a measurement unusually far from the other observations. In a two-parameter response-surface experiment, one markout-profit measurement at threshold 0.5 and order_size 3.5 was much lower than the rest, making a simple quadratic model unreliable. section 4.2.2

Treat outliers as a model-and-experiment diagnostic:

  • Do not rely on a universal cutoff; available rules require a threshold chosen by the analyst. section 4.2.2
  • Inspect measurements visually when using a manual response-surface method, while recognizing that automatic bad-point detection is possible but deferred. section 4.2.2
  • Shrink the parameter ranges around the current center and iterate when an outlier suggests that the fitted function is too complex. section 4.2.2

How Experimentation for Engineers covers it

How deep it goes
Defines visual diagnosis and range-shrinking remediation, but defers automatic bad-point detection and universal thresholds.
Examples
Uses a low markout-profit measurement at threshold 0.5 and order_size 3.5, then contrasts it with a later outlier-free iteration.
What it assumes
Assumes familiarity with response-surface experiments, measured business metrics, and fitting a quadratic model.
What you can do after
Diagnose questionable regression measurements and refine parameter ranges before continuing optimization.
How it connects
Connects outliers to regression, quadratic models, response surface methodology, and parameter-range refinement.

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This explainer was generated by Manning's knowledge graph from the text of Experimentation for Engineers. The section links point to the parts of the book it draws on.