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Research Papers

Uncertainty shocks of Trump election in an interval model of stock market

, &
Pages 865-879 | Received 04 Aug 2019, Accepted 26 Jun 2020, Published online: 03 Sep 2020
 

Abstract

This paper proposes a new class of nonlinear interval models for interval-valued time series. By matching the interval model with interval observations, we develop a nonlinear minimum-distance estimation method for the proposed models, and establish the asymptotic theory for the proposed estimators. Superior to traditional point-based methods, the proposed interval modelling approach can assess the change in both the trend and volatility simultaneously. Within the proposed interval framework, this paper examines the impact of the 2016 US presidential election (henceforth Trump election) on the US stock market as a case study. Considering the validity of daily high-low range as a proxy of market efficiency, we employ an interval-valued return to jointly measure the fundamental value movement and market efficiency simultaneously. Empirical results suggest a strong evidence that the Trump election has increased the level/trend and lowered the volatility of the S&P 500 index in both ex ante and ex post analysis. Furthermore, a longer half-life period for the impact on fundamental value (62.4 days) than high-low range (15.9 days) has shown that the impact of Trump's victory on fundamental value is more persistent than its impact on market efficiency.

JEL Classification:

Acknowledgements

The authors thank Yongmiao Hong, Aman Ullah, Whitney Newey, and a number of the participants at Symposium on Interval Data Modelling: Theory and Applications (SIDM 2017) and Financial Systems Engineering and Risk Management (FSERM2017) in Beijing for their valuable comments and suggestions.

Disclosure statement

No potential conflict of interest was reported by the author(s).

Notes

Additional information

Funding

This work was partially supported by National Natural Science Foundation of China [grant numbers 71703156, 71701199, 71871213, 71988101, 71973116] and funds No. 201601 provided by Fujian Provincial Key Laboratory of Statistics (Xiamen University).

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