Create a chronological dataset
Assemble a date-indexed series, create lags, rolling statistics and calendar/event indicators, and impute or mark missing values before modelling.
Bayesian structural time series. Quantify posterior uncertainty.
Bayesian structural time series models represent observed sequences as the sum of interpretable components (trend, seasonality, regressors) and quantify uncertainty with posterior distributions. Important practical issues include prior choice, identifiable state parametrisation, missing-value handling, and walk‑forward evaluation of predictive intervals.
Learning concept · Not a validated service
Bayesian structural time series models represent observed sequences as the sum of interpretable components (trend, seasonality, regressors) and quantify uncertainty with posterior distributions. Important practical issues include prior choice, identifiable state parametrisation, missing-value handling, and walk‑forward evaluation of predictive intervals.
A proposed application: supply‑chain planners who need probabilistic daily demand forecasts and calibrated prediction intervals to plan inventory buffers. A human planner should review automated alerts; the supplied starter does not produce Bayesian intervals.
Assemble a date-indexed series, create lags, rolling statistics and calendar/event indicators, and impute or mark missing values before modelling.
Specify trend and seasonal states plus regression terms and weakly informative priors; encode holidays or interventions as regressors if relevant.
Use MCMC or variational inference (for example with PyMC) to sample the posterior over states and parameters and produce forecast distributions.
Use walk‑forward validation to measure MAE and interval coverage, and inspect failure modes such as structural breaks or under‑dispersed posteriors.
The supplied starter creates a synthetic daily series with trend, sinusoidal seasonality and Gaussian noise, engineers lag and rolling features, then fits a scikit‑learn RandomForestRegressor and prints MAE and a small prediction table. It does not implement a Bayesian model, state‑space inference, posterior sampling or predictive intervals.
for lag in [1, 7, 14]:
series[f"lag_{lag}"] = series["value"].shift(lag)
series["rolling_7"] = series["value"].shift(1).rolling(7).mean()
series = series.dropna()
feature_cols = ["lag_1", "lag_7", "lag_14", "rolling_7"]
train = series.iloc[:-30]
test = series.iloc[-30:]
model = RandomForestRegressor(n_estimators=300, random_state=42)
model.fit(train[feature_cols], train["value"])
forecast = model.predict(test[feature_cols])The code fits a RandomForestRegressor to engineered lag features; it includes no Bayesian inference, no state‑space model, no posterior samples, and produces only point forecasts (no predictive intervals).
A proposed extension is to replace the RandomForest baseline with a Bayesian state‑space model (trend + seasonal + regressors) implemented in PyMC or Stan, returning posterior predictive intervals and supporting walk‑forward re‑estimation.
This is a potential application pathway, not a delivered product. The supplied starter does not implement this service or validate it with real users.
Networkers Home runs this topic inside its AI Engineer Course, with placement support and hands-on labs.