Normalization vs Standardization, When to Use What?
Normalization adjusts values to a 0-1 range to ensure that no single value has an outsized influence on the result. Standardization scales data so that it has a mean of 0 and a standard deviation of 1, often resulting in a normal distribution.
In this lesson, you'll learn the differences between normalization and standardization and the appropriate use cases for each.
How Do Normalization and Standardization Differ?
| Criterion | Normalization | Standardization |
|---|---|---|
| Transformation Method | Adjustment to 0-1 range (Min-Max Scaling) | Adjustment to mean 0, standard deviation 1 (Z-score Scaling) |
| Sensitivity to Outliers | Sensitive to outliers | Less sensitive to outliers |
| Use Cases | Image processing, deep learning | Statistical analysis, regression, PCA |
| Applicability | When the range of values matters | When data follows a normal distribution |
How to Choose Between Normalization and Standardization
Both techniques have their own advantages and should be selected based on the data’s characteristics and the analysis goal.
Here’s how to decide between normalization and standardization in practical scenarios.
If You Are Doing Deep Learning
→ Normalization is generally more favorable (neurons learn more stably within the 0-1 range)
If You Are Performing Statistical Analysis
→ Standardization is suitable (adjusts data to distribute around the mean)
If There Are Many Outliers in the Data
→ Standardization is preferable (extreme values have less impact)
If Maintaining the Range of Data Is Important
→ Normalization is used (maintains the minimum-maximum range)
In the next lesson, we'll explore categorical data encoding.
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