Prepare a chronological dataset
Assemble a time-indexed series with consistent timestamps, handle missing values and build lagged features only for baselines; HMMs typically operate on raw observations or simple transformed emissions.
Model hidden state sequences. Assess regime detection quality.
Hidden Markov models (HMMs) represent a sequence of observed values as emissions from a sequence of latent states. They are useful for regime detection, part-of-sequence labelling and simple probabilistic forecasting, but require decisions about the number of hidden states, emission distributions (discrete or continuous) and training (Baum–Welch / EM). Typical failure modes include incorrect state count, non-stationary emissions and mis-specified observation noise.
Learning concept · Not a validated service
Hidden Markov models (HMMs) represent a sequence of observed values as emissions from a sequence of latent states. They are useful for regime detection, part-of-sequence labelling and simple probabilistic forecasting, but require decisions about the number of hidden states, emission distributions (discrete or continuous) and training (Baum–Welch / EM). Typical failure modes include incorrect state count, non-stationary emissions and mis-specified observation noise.
A proposed extension: use an HMM to detect latent regimes (for example ‘high volatility’ and ‘low volatility’) in financial or sensor time series and present a decoded regime timeline for analyst review. This extension is not implemented in the supplied starter.
Assemble a time-indexed series with consistent timestamps, handle missing values and build lagged features only for baselines; HMMs typically operate on raw observations or simple transformed emissions.
Decide how many latent states to model and whether emissions are modelled as discrete categories or continuous distributions (Gaussian, mixture of Gaussians, etc.).
Train an HMM using EM (Baum–Welch) and decode the most likely state path with Viterbi; compare to simple baselines like autoregressive or tree-based regressors.
Assess decoding stability, prediction calibration and regime persistence; set up walk-forward validation and monitor drift in emission statistics.
The supplied starter creates a synthetic seasonal + trend time series, builds lag and rolling features, then fits a RandomForestRegressor and prints MAE and a small forecast table. It does not implement any Hidden Markov Model, state decoding (Viterbi), or HMM-specific training.
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 does not implement an HMM: there is no hidden-state model, no emission distribution, no Baum–Welch training and no Viterbi decoding. Instead it trains a RandomForestRegressor on engineered lag features.
A proposed extension is to train an HMM on returns or transformed observations to decode latent regimes, then present a regime timeline and simple alerts when regime switches persist.
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.