Analyze and forecast time-ordered data respecting trend, seasonality, autocorrelation, and the arrow of time. Use when working with data indexed by time: metrics, sales, sensor readings, or any forecast.
Scanned 9/5/2026
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---
name: time-series-analysis
description: "Analyze and forecast time-ordered data respecting trend, seasonality, autocorrelation, and the arrow of time. Use when working with data indexed by time: metrics, sales, sensor readings, or any forecast."
---
# Time series analysis
Time series data breaks the assumption most methods rely on: that
observations are independent. Yesterday predicts today, patterns repeat
seasonally, and the future must never leak into the past. Analyzing it
correctly means respecting time's structure and its one-way arrow.
## Method
1. **Decompose into trend, seasonality, and residual.** Most series are a
long-term trend, plus repeating seasonal cycles (daily, weekly, yearly),
plus noise. Separating them (visually first: see data-visualization)
tells you what is driving the series and what to model. A "surprising
spike" is often just the weekly or holiday pattern.
2. **Respect autocorrelation.** Observations near in time are correlated,
which violates the independence that standard statistical tests and
train/test splits assume. This is why you cannot randomly shuffle time
series data and why naive confidence intervals are too narrow. Account
for it (autocorrelation plots reveal the structure).
3. **Split by time, never randomly.** Train on the past, test on the
future, in order. A random split lets the model peek at future points to
predict past ones, producing a fantasy score that collapses in
production (see train-test-discipline). Use walk-forward validation
(expanding or rolling window) to estimate real forecast performance.
4. **Guard against look-ahead leakage.** Every feature must use only
information available at prediction time: a rolling average must not
include the current or future point, a "total for the month" must not
be known mid-month. Look-ahead leakage is the signature time-series bug
and it makes backtests lie (see feature-engineering-tabular's
point-in-time rule).
5. **Match the forecasting method to the series.** Simple baselines first
(last value, seasonal naive, moving average): often hard to beat and the
honest yardstick (see ml-baselines). Then classical methods (exponential
smoothing, ARIMA) for clear trend/seasonality, or ML/deep models for
complex multi-series problems. Do not reach for an LSTM before beating
the seasonal-naive baseline.
6. **Handle the practical realities.** Missing timestamps and irregular
intervals (resample deliberately), regime changes and structural breaks
(a pandemic, a launch: the past may not predict the future through them),
and non-stationarity (differencing or detrending where methods require
stationary input).
## Boundaries
- Forecasts carry growing uncertainty the further out they go; report
prediction intervals, not just point forecasts, and distrust confident
long-horizon predictions (see statistical-inference).
- Correlation-in-time is still not causation; two series trending together
(or a lag relationship) can be coincidence or a shared driver (see
correlation-causation).
- Structural breaks defeat any model trained before them; monitor for them
and know that no method forecasts through an unprecedented regime change
(see drift-monitoring).
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