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Inspect feature distributions and units
A practical student guide for min-max scaling, standardization, log transforms, and clean feature preparation.
The guide compares common scaling and transformation choices so students can decide whether a feature-preparation step is appropriate for the model and data.
Inspect feature distributions and units
Choose scaling after the train-test split when modelling
Fit transformations on training data only
Document whether inverse transformation is needed for interpretation
Distance-based methods such as k-nearest neighbours can be dominated by features with larger numeric scales, while many tree-based models are less sensitive to scale. The preprocessing choice should follow the algorithm and assignment.
Answers are kept specific to this page so students can check requirements, method, files, and limitations without reading repeated site-wide text.
Min-max normalization rescales values to a range such as 0 to 1, while z-score standardization centres values around the mean and scales by standard deviation.
Many tree-based methods are much less sensitive to feature scale than distance- or gradient-based methods, so scaling should be chosen for the method rather than applied automatically.
A log transform can reduce strong right-skew and compress large ranges when values are suitable, but zero or negative values require special handling.
Use it only as the assignment permits. Many courses also require the formula, working, units, assumptions, or written interpretation.
Send the assignment brief, dataset, deadline, tool requirement, and grading rubric. A clear quote can be shared after reviewing the exact task.