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Financial time-series forecasting : from neural networks to dilated convolutions

Author

Listed:
  • Bhumika Gupta

    (IMT-BS - MMS - Département Management, Marketing et Stratégie - TEM - Télécom Ecole de Management - IMT - Institut Mines-Télécom [Paris] - IMT-BS - Institut Mines-Télécom Business School - IMT - Institut Mines-Télécom [Paris], LITEM - Laboratoire en Innovation, Technologies, Economie et Management (EA 7363) - UEVE - Université d'Évry-Val-d'Essonne - IMT-BS - Institut Mines-Télécom Business School - IMT - Institut Mines-Télécom [Paris])

  • Monica Singhania

    (University of Delhi)

  • Arshiya Aggarwal

    (Delhi Technological University [New Delhi])

Abstract

Stock markets are highly complex systems and cannot be easily predicted. The main objective of financial management of any firm is the maximization of the stakeholder's wealth and intelligent estimates leading to accurate prediction of the stock market ensures that. This work presents the use of and comparison between Artificial Neural Networks, Recurrent Neural Networks i.e. Long-Short term Memory (LSTM), Convolution Neural Networks and Dilated Convolutions for the prediction of the future closing prices of stock market indices. It also proposes an architecture that is essentially a combination of the dilated convolution layers and LSTM that minimizes the error and surpasses the state of the art algorithms. The algorithm is tested on Dow Jones Industrial Index by using the data from December 2000 to December 2017. The paper explains the salient features of the above mentioned methodologies. The mean squared error (MSE) for various algorithms is recorded. As time passed and algorithms evolved we found that the MSE reduced and the algorithms better tracked the financial time series data. Thus the problem of stock market prediction has been efficiently addressed and is no longer an area that human beings are unsure of.

Suggested Citation

  • Bhumika Gupta & Monica Singhania & Arshiya Aggarwal, 2018. "Financial time-series forecasting : from neural networks to dilated convolutions," Post-Print hal-02337821, HAL.
  • Handle: RePEc:hal:journl:hal-02337821
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