LGOct 9, 2025

Reinforcement Learning from Probabilistic Forecasts for Safe Decision-Making via Conditional Value-at-Risk Planning

arXiv:2510.08226v1h-index: 7
Originality Highly original
AI Analysis

This addresses the need for safer and more profitable decision-making in volatile, high-stakes domains like finance and inventory control, representing a novel method for a known bottleneck.

The paper tackles the problem of safe sequential decision-making under uncertainty by proposing the Uncertainty-Aware Markov Decision Process (UAMDP), which integrates Bayesian forecasting, reinforcement learning, and risk-aware planning, resulting in improved forecasting accuracy (e.g., RMSE decreased by up to 25%) and economic performance (e.g., Sharpe ratio increased from 1.54 to 1.74).

Sequential decisions in volatile, high-stakes settings require more than maximizing expected return; they require principled uncertainty management. This paper presents the Uncertainty-Aware Markov Decision Process (UAMDP), a unified framework that couples Bayesian forecasting, posterior-sampling reinforcement learning, and planning under a conditional value-at-risk (CVaR) constraint. In a closed loop, the agent updates its beliefs over latent dynamics, samples plausible futures via Thompson sampling, and optimizes policies subject to preset risk tolerances. We establish regret bounds that converge to the Bayes-optimal benchmark under standard regularity conditions. We evaluate UAMDP in two domains-high-frequency equity trading and retail inventory control-both marked by structural uncertainty and economic volatility. Relative to strong deep learning baselines, UAMDP improves long-horizon forecasting accuracy (RMSE decreases by up to 25\% and sMAPE by 32\%), and these gains translate into economic performance: the trading Sharpe ratio rises from 1.54 to 1.74 while maximum drawdown is roughly halved. These results show that integrating calibrated probabilistic modeling, exploration aligned with posterior uncertainty, and risk-aware control yields a robust, generalizable approach to safer and more profitable sequential decision-making.

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