Granger causality tests based on reduced variable information

被引:0
|
作者
Tseng, Neng-Fang [1 ]
Hung, Ying-Chao [2 ]
Nakano, Junji [3 ]
机构
[1] Aletheia Univ, Dept Banking & Finance, Tamsui, Taiwan
[2] Natl Taiwan Univ, Inst Ind Engn, Taipei 10617, Taiwan
[3] Chuo Univ, Dept Global Management, Tokyo, Japan
关键词
Vector autoregression; reduced information set; subprocess; Gaussian white noise; multivariate delta method; modified Wald test; LONG-RUN CAUSALITY; TIME-SERIES; LINEAR-DEPENDENCE; PATH DIAGRAMS; MACROECONOMICS; FEEDBACK; SYSTEMS; MODELS;
D O I
10.1111/jtsa.12720
中图分类号
O1 [数学];
学科分类号
0701 ; 070101 ;
摘要
Granger causality is a classical and important technique for measuring predictability from one group of time series to another by incorporating information of the variables described by a full vector autoregressive (VAR) process. However, in some applications economic forecasts need to be made based on information provided merely by a portion of variates (e.g., removal of a listed stock due to halting, suspension or delisting). This requires a new formulation of forecast based on an embedded subprocess of VAR, whose theoretical properties are often difficult to obtain. To avoid the issue of identifying the VAR subprocess, we propose a computation-based approach so that sophisticated predictions can be made by utilizing a reduced variable information set estimated from sampled data. Such estimated information set allows us to develop a suitable statistical hypothesis testing procedure for characterizing all designated Granger causal relationships, as well as a useful graphical tool for presenting the causal structure over the prediction horizon. Finally, simulated data and a real example from the stock markets are used to illustrate the proposed method.
引用
收藏
页码:444 / 462
页数:19
相关论文
共 50 条
  • [1] On directed information theory and Granger causality graphs
    Amblard, Pierre-Olivier
    Michel, Olivier J. J.
    JOURNAL OF COMPUTATIONAL NEUROSCIENCE, 2011, 30 (01) : 7 - 16
  • [2] Multiscale Granger causality
    Faes, Luca
    Nollo, Giandomenico
    Stramaglia, Sebastiano
    Marinazzo, Daniele
    PHYSICAL REVIEW E, 2017, 96 (04)
  • [3] Statistical Tests for Detecting Granger Causality
    Chopra, Ribhu
    Murthy, Chandra Ramabhadra
    Rangarajan, Govindan
    IEEE TRANSACTIONS ON SIGNAL PROCESSING, 2018, 66 (22) : 5803 - 5816
  • [4] Nonparanietric estimation and inference for conditional density based Granger causality measures
    Taamouti, Abderrahim
    Bouezmarni, Taoufik
    El Ghouch, Anouar
    JOURNAL OF ECONOMETRICS, 2014, 180 (02) : 251 - 264
  • [5] Shortcomings/Limitations of Blockwise Granger Causality and Advances of Blockwise New Causality
    Hu, Sanqing
    Jia, Xinxin
    Zhang, Jianhai
    Kong, Wanzeng
    Cao, Yu
    IEEE TRANSACTIONS ON NEURAL NETWORKS AND LEARNING SYSTEMS, 2016, 27 (12) : 2588 - 2601
  • [6] On the spectral formulation of Granger causality
    Chicharro, D.
    BIOLOGICAL CYBERNETICS, 2011, 105 (5-6) : 331 - 347
  • [7] Exact recovery of Granger causality graphs with unconditional pairwise tests
    Kinnear, R. J.
    Mazumdar, R. R.
    NETWORK SCIENCE, 2023, 11 (03) : 431 - 457
  • [8] Testing for spectral Granger causality
    Tastan, Huseyin
    STATA JOURNAL, 2015, 15 (04) : 1157 - 1166
  • [9] More discussions for granger causality and new causality measures
    Hu, Sanqing
    Cao, Yu
    Zhang, Jianhai
    Kong, Wanzeng
    Yang, Kun
    Zhang, Yanbin
    Li, Xun
    COGNITIVE NEURODYNAMICS, 2012, 6 (01) : 33 - 42
  • [10] The effect of filtering on Granger causality based multivariate causality measures
    Florin, Esther
    Gross, Joachim
    Pfeifer, Johannes
    Fink, Gereon R.
    Timmermann, Lars
    NEUROIMAGE, 2010, 50 (02) : 577 - 588