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Undersampling

Definition

Undersampling reduces the number of training examples from selected groups, commonly an overrepresented class, to change the balance of a dataset. Random undersampling does this by selecting a smaller subset of existing examples; other methods use more structured selection or representative prototypes. It can reduce training workload and the dominance of frequent classes, but it may also remove information the model needs.

What it means

Imagine a classification dataset with many routine requests and relatively few unusual ones. A model trained without accounting for the task's priorities may focus heavily on the common class. Undersampling changes the training mix by retaining fewer examples from that class.

This does not create additional evidence about the rare class. It changes how much common-class material the learner sees. A balanced-looking training table is therefore not proof that the underlying problem has become easier or that predictions will be calibrated for real-world frequencies.

The term is broader than language AI. Here it refers to dataset resampling for learning, not a signal-processing sample rate below that needed to capture a waveform accurately.

How it works

First define the prediction task, evaluation design, and classes or groups to be reduced. Separate training data from validation and test data using a design appropriate to the application, including any grouping or time constraints.

Apply the chosen undersampling method to the training portion only. For random undersampling, specify how many examples to retain and use a controlled random selection. Other methods may preserve representative examples or remove examples according to neighborhood-based rules.

Train the model on the resulting data and evaluate it on appropriately representative held-out examples. In cross-validation, resampling belongs inside each training fold. Compare with alternatives such as class weighting or different sampling ratios, and inspect the types of errors affected rather than assuming equal class counts are the goal.

Three practical examples

1. A support-ticket classifier reduces a very large routine-ticket class during training while retaining all available examples of a rarer routing category.

2. A prototype developer uses a smaller majority-class sample to test a modeling workflow quickly, then checks whether findings hold with broader training coverage.

3. A classification experiment compares random undersampling with class-weighted training, using the same untouched evaluation data and task-relevant metrics.

Think of it this way

Think of rehearsing with fewer examples of a familiar exercise so a less familiar exercise receives a larger share of practice time. The change redistributes attention without producing new examples of the difficult exercise.

The analogy has limits. Removed examples may contain important variations rather than redundant practice. A smaller rehearsal set can leave the learner unprepared for common situations that happened to be excluded, so selection and evaluation still matter.

Worked example

Suppose a training set contains 9,000 routine requests and 1,000 specialist requests. The specialist share is 1,000/10,000 = 10%.

Randomly retaining 2,000 routine requests and all 1,000 specialist requests produces 3,000 training examples. The specialist share becomes 1,000/3,000, approximately 33.3%, and the routine-to-specialist ratio becomes 2:1. Reaching equal counts would instead require retaining 1,000 routine requests, but equality is not mandatory.

The original population has not changed because its training sample was altered. If real requests still contain 10% specialist cases, evaluation should account for that intended deployment distribution. The reduced sample has discarded 7,000 routine examples from this training run; it has not demonstrated that those examples were uninformative or that performance improved.

Illustrative case study

Fictional case: Meadow Support trains a routing model with a large routine-ticket category. Its first undersampled model catches more specialist tickets in a development trial but also sends additional routine tickets to specialist staff.

The team compares sampling ratios using held-out tickets and reports both missed specialist cases and unnecessary escalations. Reviewers inspect which routine subtypes were lost from the training subset and whether the selection process preserves useful coverage.

This fictional workflow treats sampling as a tradeoff to evaluate. It does not declare a balanced dataset inherently fairer or assume improved recall means the whole routing process is better.

Common misconceptions and mistakes

Do not undersample the whole dataset before evaluation splitting and then treat the result as a natural deployment test. Resampling can change the test distribution, and data-dependent selection can also leak information across the intended boundary.

Do not assume every majority-class example is redundant. Rare patterns can exist within a common class, and aggressive removal can harm their recognition.

Avoid judging success by overall accuracy alone when class imbalance and error costs matter. Also distinguish changing the training distribution from changing the real-world prevalence of a category. Probability estimates and decision thresholds may need separate evaluation after resampling.

Business use

Undersampling can make training experiments more manageable and alter the emphasis placed on classes. Its business value depends on whether the resulting error tradeoff matches the workflow's needs.

Record the selection method, retained counts, random seed where applicable, and evaluation distribution. Compare saved training cost with changes in false positives, false negatives, and subgroup coverage. Keep original data available under the project's normal retention rules so a later experiment can revisit information excluded from one particular training subset.

People also ask

Must undersampling produce equal class sizes?

No. A chosen ratio can remain imbalanced if that works better for the task. Some cleaning methods do not target a fixed count at all.

Does it add information about the minority class?

No. It changes relative representation by reducing other material. The original minority examples remain the available evidence unless another method adds data.

Is random undersampling always best?

No. Its usefulness depends on the data and learner. Compare it with other sampling strategies and class weighting under the same evaluation design.

Check your understanding

After undersampling, specialist tickets make up one-third of the training set. Does that establish that one-third of future tickets will be specialist cases?

Answer: No. The training proportion was deliberately changed. Future prevalence depends on the deployment population and must not be inferred directly from the resampled training counts.

Related terms

  • Oversampling
  • Training set
  • Data leakage
  • Stratified sampling
  • Precision
  • Recall
  • Calibration
  • Class imbalance
  • random sampling
  • class weighting

Learn next

Learn class weighting next as an alternative that changes training emphasis without selecting a smaller dataset. Then study precision-recall evaluation and resampling within cross-validation, focusing on how the intended deployment distribution differs from the chosen training mix.

  • Cross-validation
  • Precision
  • Recall

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Sources

imbalanced-learn documentation, under-sampling methods: https://imbalanced-learn.org/stable/under_sampling.html

imbalanced-learn documentation, common pitfalls and recommended practices: https://imbalanced-learn.org/stable/common_pitfalls.html

Primary documentation was read for selection methods and the separation of resampling from held-out evaluation. Counts, operational comparisons, and the Meadow Support case are original teaching illustrations, not reported model results.

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