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Median absolute deviation

Median absolute deviation is a robust measure of spread equal to the median of observations' absolute deviations from their median.

How 2 Manning books explain it

Outlier Detection in Python

Median absolute deviation is a robust measure of statistical spread equal to the median of the absolute deviations from the data's median.

How it is used
Detects univariate numeric outliers by comparing each observation’s deviation from the median with the typical deviation.
How deep it goes
Explains calculation, scoring, thresholds, Python implementation, and aggregation limits without developing a broader multivariate detector.
Examples
Uses abalone whole-weight data, an inserted value of 4.0, categorical counts, and segment features to illustrate scoring behavior.
What you can do after
Apply it via Python to calculate robust deviation scores and flag candidate outliers using a chosen threshold.

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Statistics Slam Dunk

Median absolute deviation is a measure of dispersion based on the absolute differences between observations and the median of the data set.

How it is used
Measures within-season NBA win dispersion to evaluate whether salary-cap-era parity improved.
How deep it goes
Defines the measure, implements grouped R arithmetic, and interprets a trend chart alongside other dispersion measures.
Examples
Uses NBA team wins grouped by season, R tibble columns, an annual line chart, and pre- versus post-salary-cap comparisons.
What you can do after
Apply it via R to calculate team-level median deviations and compare dispersion across seasons.

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Related concepts

These guides are generated from the text of Manning books by Manning's knowledge graph and link to the sections they draw on. The full books are available on liveBook and at manning.com.