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Clean a time series by correcting verified errors, treating unusual readings as candidates for investigation, and estimating missing values only when the gap and the series make that defensible. Keep the raw data, record every change, and check that trends, seasonal patterns, peaks, and abrupt shifts remain visible. The right treatment depends on whether you are repairing measurements, preparing model inputs, or reconstructing a historical record.
Start by defining what “clean” means for your task
Data repair, prediction, and historical reconstruction are different goals. When repairing data, change a value only when evidence supports that decision. For prediction, the best input preparation depends on the estimator and the risk of introducing bias or leakage. For historical reconstruction, the quality and uncertainty of each estimate matter directly.
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Keep an immutable copy of the source series. Store cleaned or estimated values separately, alongside a reason code and the method used. Retain a mask or indicator that distinguishes observed readings from estimates; an interpolated value is not a measurement.
Check timestamps and the time axis before changing measurements
Confirm that timestamps parse correctly, use the expected time zone, and are sorted. Check the intended cadence, duplicate timestamps, units, and missing-value sentinels. Duplicates may come from repeated ingestion, separate events, or readings that need aggregation, so determine their meaning before removing or combining them.
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Methods that rely on regular intervals assume the interval structure is meaningful. Some time series have irregular spacing, so do not treat an irregular sequence as regular simply by filling in a calendar grid. Forecasting: Principles and Practice explains time-series data and regular versus irregular spacing; pandas documents missing-data handling and interpolation.
Profile the raw series before deciding what is wrong
Plot the measurements over time before applying a filter or replacement. Look for trend and seasonal structure, gaps, repeated values, sudden level changes, and extreme readings. Compare suspicious periods with operational context, sensor logs, neighboring series, or source records when available. A universal numeric cutoff cannot establish that a reading is erroneous.
For a time-series outlier screen, Hyndman and Athanasopoulos demonstrate robust STL decomposition and inspection of the remainder in their discussion of outliers and missing values. In that example, they use a stricter rule that flags remainder values more than 3 IQR from the central 50 percent. They explain that a 1.5-IQR fence would flag more values under a normality assumption: approximately 7 in every 1,000 observations, compared with approximately 1 in 500,000 under the 3-IQR rule. Those are textbook examples conditional on a normally distributed remainder, not universal error rates or guarantees for real-world data.
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Decide what to do with unusual values
An outlier is a prompt to investigate, not proof of a bad reading. It may be a recording mistake, a real rare event, or evidence that the assumed model does not fit the data. NIST distinguishes labeling a point for investigation from identifying it as bad data; its outlier guidance notes that an outlying value may be scientifically interesting or indicate an inappropriate distributional model.
- Verified error: Correct it from a reliable source value if possible. If the true value cannot be established, mark it as missing; estimate it only if that suits the task.
- Plausible real event: Keep the reading and add context, such as an event flag or intervention variable, when useful. A real spike may be important signal.
- Uncertain candidate: Flag it, preserve the original, and compare downstream conclusions with and without a robust treatment.
As Hyndman and Athanasopoulos caution, “Simply replacing outliers without thinking about why they have occurred is a dangerous practice.” Their guidance on outliers and missing values treats context as part of the decision, not an afterthought.
Handle missing values according to their cause and the gap
First ask why the values are absent and whether the timing of missingness relates to the outcome. Sales missing because a business is closed for a public holiday differ from sensor readings lost at random; the holiday and the next day’s response may affect the series. In a predictive task, missingness itself can be informative.
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When a short interpolation may be reasonable
For a brief gap in a smooth series, linear or time-aware interpolation may provide a useful estimate. Choose a method that reflects the timestamp spacing and series behavior. Avoid blindly filling long gaps with a smooth bridge across a possible regime change, and avoid extrapolating at the boundaries as if the unobserved values were known. pandas supports several interpolation methods and a limit on consecutive missing values filled; different methods can yield materially different estimates.
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For longer or structured gaps, consider a model that accounts for trend, seasonality, and known drivers, or leave values missing if the downstream method can handle them. Forecasting: Principles and Practice demonstrates ARIMA-based interpolation as one example, not a universal recommendation.
For prediction, deleting every incomplete row can discard useful cases and introduce bias unless missingness is completely at random. scikit-learn’s imputation guide describes simple statistical imputers as well as KNN and iterative imputation. It recommends considering the goal: more sophisticated imputation can be worthwhile when reconstructing data itself, while prediction may call for a simple approach, a missingness indicator, or an estimator that natively handles missing values.
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Choose a treatment that matches the purpose
| Situation | Reasonable next step | Key caution |
|---|---|---|
| Verified measurement error | Correct from a reliable source; otherwise mark as missing | Do not substitute a guessed value for a confirmed measurement |
| Brief gap in a smooth series | Consider linear or time-aware interpolation | The result is an estimate, and the method should fit the cadence and behavior |
| Long or structured gap | Consider a model with relevant trend, seasonal, or external information | Model-based interpolation depends on assumptions and is not ground truth |
| Prediction with incomplete rows | Consider simple imputation, a missingness indicator, or an estimator that handles missing values | Dropping rows may lose information or introduce bias |
| Many plausible outliers | Consider a robust approach for model inputs | Rescaling reduces influence; it does not correct the original readings |
scikit-learn describes robust scaling as preferable to mean/variance scaling when many outliers are present. Use it as a way to reduce the influence of extremes in a modeling workflow, not as a reason to overwrite or relabel the source values.
Validate that cleaning did not erase meaningful behavior
- Plot raw and cleaned values together, marking every changed or estimated observation.
- Compare trend, seasonal shape, peak timing, abrupt changes, and summary statistics before and after treatment.
- Check the result against domain knowledge and available operational or source records.
- For prediction, evaluate with time-ordered validation suited to the use case. If an apparent improvement comes only from removing difficult periods, account for that in the interpretation.
- Keep the observed-versus-imputed mask and transformation log with the cleaned output.
These checks do not prove that a reconstruction is correct; they make changes visible and help reveal when a cleaning choice has removed a feature the analysis needs.
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