A tale of two sentiment scales: disentangling short-run and long-run components in multivariate sentiment dynamics. Issue 12 (2nd December 2022)

• Record Type: Journal Article
• Authors: Vassallo, Danilo; Bormetti, Giacomo; Lillo, Fabrizio
• Is Part Of: Quantitative finance. Volume 22:Issue 12(2022)
• Page Start: 2237
• Page End: 2255
• Publication Date: 2022-12-02
• Subjects: Investment analysis -- Sentiment analysis -- Kalman-filter -- Expectation maximization -- Quantile regressions; C30 -- C58 -- G11; Finance -- Periodicals; Business mathematics -- Periodicals; Finance -- Mathematical models -- Periodicals; Investments -- Mathematics -- Periodicals; Economics -- Periodicals; Finances -- Modèles mathématiques -- Périodiques; 332.015118
• DOI: 10.1080/14697688.2022.2119159
• Languages: English
• ISSNs: 1469-7688

Abstract

Abstract : The digitalization of news and social media provides an unprecedented source to investigate the role of information on market dynamics. However, the observed sentiment time-series represent a noisy proxy of the true investor sentiment. Moreover, modeling the joint dynamics of different sentiment series can be beneficial for the assessment of their economic relevance. The main methodological contribution of this paper is twofold: (i) we filter the latent sentiment signals in a genuinely multivariate model; (ii) we propose a decomposition into a long-term random walk component, named long-term sentiment, and a short-term component driven by a stationary Vector Autoregressive process of order one, named short-term sentiment. The proposed framework is a dynamic factor model describing the joint evolution of the observed sentiments of a portfolio of assets. Empirically, we find that the long-term sentiment co-integrates with the market price factor, while the short-term sentiment captures transient and firm-specific swings. By means of quantile regressions, we assess the significance of the explanatory power of filtered present sentiment on future returns. Then, we demonstrate how the lagged relation can be successfully exploited in a portfolio allocation exercise.