Efficient Multi-Change Point Analysis to Decode Economic Crisis Information from the S&P500 Mean Market Correlation

Heßler, Martin; Wand, Tobias; Kamps, Oliver

Research article (journal) | Peer reviewed

Abstract

Identifying macroeconomic events that are responsible for dramatic changes of economy is of particular relevance to understanding the overall economic dynamics. We introduce an open-source available efficient Python implementation of a Bayesian multi-trend change point analysis, which solves significant memory and computing time limitations to extract crisis information from a correlation metric. Therefore, we focus on the recently investigated S&P500 mean market correlation in a period of roughly 20 years that includes the dot-com bubble, the global financial crisis, and the Euro crisis. The analysis is performed two-fold: first, in retrospect on the whole dataset and second, in an online adaptive manner in pre-crisis segments. The online sensitivity horizon is roughly determined to be 80 up to 100 trading days after a crisis onset. A detailed comparison to global economic events supports the interpretation of the mean market correlation as an informative macroeconomic measure by a rather good agreement of change point distributions and major crisis events. Furthermore, the results hint at the importance of the U.S. housing bubble as a trigger of the global financial crisis, provide new evidence for the general reasoning of locally (meta)stable economic states, and could work as a comparative impact rating of specific economic events.

Details about the publication

JournalEntropy
Volume25
Issue9
Article number1265
StatusPublished
Release year2023 (26/08/2023)
Language in which the publication is writtenEnglish
DOI10.3390/e25091265
Link to the full texthttps://doi.org/10.3390/e25091265
KeywordsBayesian multi-change point analysis; linear trend segment fit; computationally efficient open-source python implementation; S&P500; mean market correlation; market mode; market factor; economic crises; econophysics

Authors from the University of Münster

Heßler, Martin
Center for Nonlinear Science
Kamps, Oliver
Center for Nonlinear Science
Wand, Tobias
Center for Nonlinear Science