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How do quants detect a market regime change in real time? The textbook approach fits a hidden Markov model on daily returns, but the raw online signal flips roughly nine times a year in the tests below. The statistical jump model (Bemporad, Breschi, Piga and Boyd, 2018, Automatica) reframes regime detection as clustering with memory: k-means on exponentially weighted downside deviation and Sortino features, plus a fixed penalty for every state transition, fitted by coordinate descent with a dynamic programming step. Shu, Yu and Mulvey (2024, Journal of Asset Management) tune the penalty through walk-forward cross-validation on the strategy's Sharpe ratio and test out-of-sample on the S&P 500, DAX and Nikkei 225 from 1990 to 2023, with 10 bps transaction costs and a one-day trading delay: on the S&P 500 the signal switched about once a year, and in their backtest the strategy reduced volatility and maximum drawdown versus buy-and-hold, with a higher Sharpe ratio than the HMM version, and held up better under longer trading delays. Limitations: backtests on three equity indices, two-state model, one small feature set; results depend on the jump penalty, tuned by cross-validation in the paper; detection latency was around half a month in their COVID-19 example, so the model confirms regime shifts, it does not predict them. Not investment advice. Papers: Shu, Y., Yu, C., Mulvey, J.M. (2024).
How do quants detect a market regime change in real time? The textbook approach fits a hidden Markov model on daily returns, but the raw online signal flips roughly nine times a year in the tests below. The statistical jump model (Bemporad, Breschi, Piga and Boyd, 2018, Automatica) reframes regime detection as clustering with memory: k-means on exponentially weighted downside deviation and Sortino features, plus a fixed penalty for every state transition, fitted by coordinate descent with a dynamic programming step. Shu, Yu and Mulvey (2024, Journal of Asset Management) tune the penalty through walk-forward cross-validation on the strategy's Sharpe ratio and test out-of-sample on the S&P 500, DAX and Nikkei 225 from 1990 to 2023, with 10 bps transaction costs and a one-day trading delay: on the S&P 500 the signal switched about once a year, and in their backtest the strategy reduced volatility and maximum drawdown versus buy-and-hold, with a higher Sharpe ratio than the HMM version, and held up better under longer trading delays. Limitations: backtests on three equity indices, two-state model, one small feature set; results depend on the jump penalty, tuned by cross-validation in the paper; detection latency was around half a month in their COVID-19 example, so the model confirms regime shifts, it does not predict them. Not investment advice. Papers: Shu, Y., Yu, C., Mulvey, J.M. (2024). "Downside Risk Reduction Using Regime-Switching Signals: A Statistical Jump Model Approach." Journal of Asset Management, 25(5), 493-507. DOI: 10.1057/s41260-024-00376-x. Open access: arXiv:2402.05272. Bemporad, A., Breschi, V., Piga, D., Boyd, S.P. (2018). "Fitting Jump Models." Automatica, 96, 11-21. Preprint: arXiv:1711.09220. Hamilton, J.D. (1989). "A New Approach to the Economic Analysis of Nonstationary Time Series and the Business Cycle." Econometrica, 57(2), 357-384. DOI: 10.2307/1912559. #finance #quant #trading #algotrading #stocks

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