Examining Lunar New Year Effects on the Hong Kong Stock Market (2015-2025)
Team-based statistical study on whether the Lunar New Year (LNY) period creates measurable return and risk anomalies in the Hang Seng Index. The project focused on pre-LNY, post-LNY, and baseline windows.
What We Did
- Collected HSI market data from Yahoo Finance and aligned 2015-2025 LNY windows.
- Tagged each day as
Pre-LNY,Post-LNY, orBaseline. - Computed simple/log returns and risk metrics: volatility, VaR(95%), CTE(95%), Sharpe ratio.
- Ran statistical tests: two-sample t-tests (means), Levene's test (variances), Jarque-Bera normality, and dummy-variable regression.
- Compared findings against prior LNY literature in Hong Kong and East Asian markets.
Dataset and Scope
- Period: Sep 1, 2015 to Sep 1, 2025.
- Core series: Hang Seng Index daily price data.
- Sample sizes: Pre-LNY 39, Post-LNY 17, Baseline 2402.
Key Results
Risk/Return Profile
- Pre-LNY average return (
0.00271) was above baseline (0.00013). - Post-LNY showed lower return and higher volatility versus baseline.
- Combined LNY window had higher average returns but deeper downside tail risk than baseline.
Sharpe Ratio
- Pre-LNY:
0.1939(best risk-adjusted performance). - Post-LNY:
-0.0071(risk not compensated by return). - LNY Avg:
0.1163, Baseline:0.0005.
Hypothesis Testing
- Mean return tests (t-tests): no pair was statistically significant at 5%.
- Variance tests (Levene): no pair was statistically significant at 5%.
- Regression dummy coefficients for Pre/Post-LNY were not significant.
Interpretation
- Descriptive/economic patterns align with LNY holiday effect literature.
- Formal significance was weak mainly due to very small LNY window samples.
- Conclusion: evidence is suggestive, but not statistically conclusive in this setup.
Limitations and Next Steps
- Severe sample imbalance reduced statistical power (Type II error risk).
- Baseline returns were strongly non-normal, weakening parametric test reliability.
- Simple tests/regression may miss dynamic effects (autocorrelation, volatility clustering, asymmetry).
- Next step: use GARCH/TGARCH/EGARCH frameworks for conditional volatility effects.