Regime-Based Portfolio Allocation Using Hidden Markov Models and Reinforcement Learning

By Ajay Kumar Verma, Nunik Srikandi Putri, Neo Paul Lesupi

Rating

1205
Battle Count: 126

Relevance

9/10
Highly relevant to quantitative trading. The paper directly addresses tactical asset allocation with regime detection, a core problem in systematic trading. The HMM-RL framework provides interpretable, rule-based trading signals (regime → asset rotation) with demonstrated out-of-sample Sharpe ratio improvement (0.83 vs 0.65 for SPY buy-and-hold) and materially lower drawdowns (-23.5% vs -35.7%). The one-day execution lag and out-of-sample validation follow best practices. The discrete, interpretable policy is practical for real-money implementation. However, the absence of transaction costs and limited asset universe (3 ETFs) somewhat constrains direct production deployment.

Implementation Complexity

5/10
Moderate complexity. The HMM estimation (EM algorithm, forward-backward, Viterbi) is well-established and available in standard libraries (e.g., hmmlearn in Python). The tabular policy iteration RL is straightforward given the small state space (3 regimes) and action space (7 portfolio combinations). The Markov chain construction from quantile-binned VIX is simple. Main complexity lies in proper implementation of the one-day lag, out-of-sample validation, and ensuring no look-ahead bias. No deep learning infrastructure required. The framework is computationally lightweight and suitable for daily rebalancing.

Reproducibility

3/5
Data sourced from Yahoo Finance (publicly available). Methodology is well-described with explicit formulas for HMM estimation (EM algorithm, Hamilton filter, RTS smoother), Markov chain construction, and RL policy iteration. However, no code repository, specific software versions, or exact parameter settings (e.g., discount factor gamma, number of EM iterations, convergence tolerance) are provided. The 70/30 train-test split and one-day lag are specified. Reproducibility is moderate given the detailed mathematical descriptions but limited by absence of code.

About this paper

Methodology: HMM-RL Hybrid Regime-Based Portfolio Allocation. Problem types: Portfolio Optimization, Reinforcement Learning, Classification, Risk Management, Time Series Forecasting.

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