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Deep Reinforcement Learning for Trading (1911.10107v1)

Published 22 Nov 2019 in q-fin.CP, cs.LG, and q-fin.TR

Abstract: We adopt Deep Reinforcement Learning algorithms to design trading strategies for continuous futures contracts. Both discrete and continuous action spaces are considered and volatility scaling is incorporated to create reward functions which scale trade positions based on market volatility. We test our algorithms on the 50 most liquid futures contracts from 2011 to 2019, and investigate how performance varies across different asset classes including commodities, equity indices, fixed income and FX markets. We compare our algorithms against classical time series momentum strategies, and show that our method outperforms such baseline models, delivering positive profits despite heavy transaction costs. The experiments show that the proposed algorithms can follow large market trends without changing positions and can also scale down, or hold, through consolidation periods.

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Authors (3)
  1. Zihao Zhang (75 papers)
  2. Stefan Zohren (81 papers)
  3. Stephen Roberts (104 papers)
Citations (187)

Summary

An Analysis of Deep Reinforcement Learning for Trading

The paper "Deep Reinforcement Learning for Trading" explores the application of Deep Reinforcement Learning (DRL) algorithms in developing trading strategies for continuous futures contracts. The authors, Zhang, Zohren, and Roberts, employ models such as Deep Q-learning Networks (DQN), Policy Gradients (PG), and Advantage Actor-Critic (A2C) to determine optimal trading positions directly, rather than first predicting market movements. The paper systematically compares these methodologies against well-established classical time series momentum strategies across diverse asset classes.

Methodology and Implementation

The research formalizes the trading problem using a Markov Decision Process (MDP), where an agent interacts with the market environment to maximize expected returns over time. The trading strategies developed are tested across 50 liquid futures contracts between 2011-2019, encompassing commodities, equity indices, fixed income, and foreign exchange (FX) markets. The authors examine both discrete and continuous action spaces, enhancing reward functions through volatility scaling to adjust position sizes based on market dynamics.

Key advancements in the DRL approaches include:

  1. State-Action Modeling: The paper utilizes a blend of historical price data and technical indicators, like Moving Average Convergence Divergence (MACD) and Relative Strength Index (RSI), to formulate state representations.
  2. Reward Function Design: The implementation integrates transaction costs and utilizes volatility scaling to normalize rewards across different contracts, rendering the modeling outputs more robust to market volatility.
  3. Algorithmic Innovations: The application of DQN involves technical strategies like Double Q-learning and Dueling Network Architectures to improve training stability. The A2C approach capitalizes on real-time policy updates, facilitating learning in continuous action spaces.

Experimental Results

The effectiveness of these DRL models is rigorously tested against benchmarks, revealing that the RL models outperform classical time series momentum strategies, presenting resilience against high transaction costs. Notably, DQN and A2C algorithms consistently yield superior annualized returns and Sharpe Ratios across the tested futures contracts, manifesting the potential of these strategies in balancing risk and return. The paper highlights that while long-only strategies thrive in trending markets like equity indices, RL-based approaches show versatility across various market conditions, including more volatile or mean-reverting environments like FX markets.

Implications and Future Directions

This research opens avenues for further exploration into more sophisticated utility functions reflecting risk aversion, which could potentially enhance risk-adjusted returns even further through distributional reinforcement learning frameworks. Additionally, extending these DRL techniques to the field of portfolio optimization suggests a promising area of application, potentially incorporating modern portfolio theory to facilitate diversified and dynamic portfolio allocations.

Overall, this paper significantly contributes to the literature on algorithmic trading by introducing robust DRL frameworks that adaptively manage trading positions without explicit forecasting, demonstrating substantial promise in diverse market conditions. As the finance industry continues to evolve with technology, the utilization of such advanced machine learning techniques in trading clearly marks a step forward in automated strategy development.

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