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Adjusted R-Squared

Machine Learning

A statistical metric that evaluates the quality of a regression model, adjusted for the number of features.

Définition

The usual R-square shows how much of the variance in the data is explained by the model, but almost always increases as new features are added. Adjusted R-square takes into account the complexity of the model and helps to understand whether the new feature actually improves the explanation of the data.

Exemple

If the sales forecast gets a little better after adding dozens of random features, the adjusted R-squared may show that the improvement is not worth the complication.

Pourquoi c'est important

The term helps avoid overestimating complex models and choosing understandable solutions, especially in analytics, finance and business forecasting.

Fonctionnement

The metric increases when a new feature actually improves the model, and can decrease if the feature adds complexity without benefit.

Où c'est utilisé

  • regression analysis
  • forecasting
  • comparison of statistical models

Limites

The metric does not replace testing on test data. A good value does not guarantee cause-and-effect relationships and robustness of the prediction.

FAQ

Why is “Adjusted R-Squared” useful to know?

The term helps avoid overestimating complex models and choosing understandable solutions, especially in analytics, finance and business forecasting.