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Updated: Jan 31, 2026

Setting Limits on Supersymmetry Using Simplified Models
Published on: November 15, 2013
Model confidence sets and forecast combination: an application to age-specific mortality.
Han Lin Shang1, Steven Haberman2
11Research School of Finance, Actuarial Studies and Statistics, Australian National University, Level 4, Building 26C, Kingsley Street, Acton Canberra, ACT 2601 Australia.
Model averaging improves forecasts by combining multiple models. A new trimming method using a model confidence set enhances accuracy and robustness against misspecification for mortality forecasts.
Area of Science:
- Demography
- Statistical Modeling
- Forecasting Science
Background:
- Model averaging enhances forecast accuracy by integrating predictions from multiple statistical models.
- Determining optimal weights for model averaging is critical for forecast precision.
- Sub-optimal weight selection can negatively impact the accuracy of averaged forecasts.
Purpose of the Study:
- To introduce and evaluate a novel model averaging procedure using a model confidence set for improved mortality forecasts.
- To assess the efficacy of trimming models based on statistical significance rather than optimal weight determination.
- To apply and validate the proposed method using Japanese national and sub-national mortality data.
Main Methods:
- The study employs a model averaging approach inspired by the model confidence set (MCS) procedure.
- The MCS procedure incorporates statistical significance testing to identify superior forecasting models.
- The method involves trimming models and then averaging forecasts from the remaining superior models.
Main Results:
- The proposed model-averaged procedure demonstrated superior performance in reducing interval forecast errors for Japanese mortality data.
- The method showed particular effectiveness for male mortality forecasts.
- The trimming approach yielded the smallest forecast errors compared to other methods.
Conclusions:
- The trimming method provides robust out-of-sample point and interval forecasts.
- Robustness is achieved through enhanced resistance to model misspecification.
- This approach offers a reliable alternative for accurate mortality forecasting.
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