STAIIRLGNov 11, 2022

Efficient Integration of Multi-Order Dynamics and Internal Dynamics in Stock Movement Prediction

arXiv:2211.07400v258 citationsh-index: 66Has Code
Originality Incremental advance
AI Analysis

This work solves stock prediction for investors by improving accuracy and stability, but it is incremental as it builds on existing DNN-based methods with specific enhancements.

The paper tackles stock movement prediction by addressing multi-order dynamics and internal dynamics, proposing a framework with temporal generative filters and hypergraph attentions that outperforms state-of-the-art methods in profit and stability on US market data over six years.

Advances in deep neural network (DNN) architectures have enabled new prediction techniques for stock market data. Unlike other multivariate time-series data, stock markets show two unique characteristics: (i) \emph{multi-order dynamics}, as stock prices are affected by strong non-pairwise correlations (e.g., within the same industry); and (ii) \emph{internal dynamics}, as each individual stock shows some particular behaviour. Recent DNN-based methods capture multi-order dynamics using hypergraphs, but rely on the Fourier basis in the convolution, which is both inefficient and ineffective. In addition, they largely ignore internal dynamics by adopting the same model for each stock, which implies a severe information loss. In this paper, we propose a framework for stock movement prediction to overcome the above issues. Specifically, the framework includes temporal generative filters that implement a memory-based mechanism onto an LSTM network in an attempt to learn individual patterns per stock. Moreover, we employ hypergraph attentions to capture the non-pairwise correlations. Here, using the wavelet basis instead of the Fourier basis, enables us to simplify the message passing and focus on the localized convolution. Experiments with US market data over six years show that our framework outperforms state-of-the-art methods in terms of profit and stability. Our source code and data are available at \url{https://github.com/thanhtrunghuynh93/estimate}.

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