Two-Population Mortality Forecasting: An Approach Based on Model Averaging

被引:1
作者
De Mori, Luca [1 ]
Millossovich, Pietro [1 ,2 ]
Zhu, Rui [1 ]
Haberman, Steven [1 ]
机构
[1] City Univ London, Bayes Business Sch, London EC1Y 8TZ, England
[2] Univ Trieste, DEAMS, I-34127 Trieste, Italy
关键词
model averaging; mortality forecasting; two-population models; life expectancy; Gini index; STOCHASTIC MORTALITY; INTERVAL FORECASTS; LIFE EXPECTANCY; EXTENSION; POINT; RATES;
D O I
10.3390/risks12040060
中图分类号
F8 [财政、金融];
学科分类号
0202 ;
摘要
The analysis of residual life expectancy evolution at retirement age holds great importance for life insurers and pension schemes. Over the last 30 years, numerous models for forecasting mortality have been introduced, and those that allow us to predict the mortality of two or more related populations simultaneously are particularly important. Indeed, these models, in addition to improving the forecasting accuracy overall, enable evaluation of the basis risk in index-based longevity risk transfer deals. This paper implements and compares several model-averaging approaches in a two-population context. These approaches generate predictions for life expectancy and the Gini index by averaging the forecasts obtained using a set of two-population models. In order to evaluate the eventual gain of model-averaging approaches for mortality forecasting, we quantitatively compare their performance to that of the individual two-population models using a large sample of different countries and periods. The results show that, overall, model-averaging approaches are superior both in terms of mean absolute forecasting error and interval forecast accuracy.
引用
收藏
页数:17
相关论文
共 24 条
  • [1] [Anonymous], 2003, Demographic Research, DOI [DOI 10.4054/DEMRES.2003.8.11, 10.4054/DemRes.2003.8.11]
  • [2] A QUANTITATIVE COMPARISON OF STOCHASTIC MORTALITY MODELS USING DATA FROM ENGLAND AND WALES AND THE UNITED STATES
    Cairns, Andrew
    Blake, David
    Dowd, Kevin
    Coughlan, Guy
    Epstein, David
    Ong, Alen
    Balevich, Igor
    [J]. NORTH AMERICAN ACTUARIAL JOURNAL, 2009, 13 (01) : 1 - 35
  • [3] A two-factor model for stochastic mortality with parameter uncertainty: Theory and calibration
    Cairns, Andrew J. G.
    Blake, David
    Dowd, Kevin
    [J]. JOURNAL OF RISK AND INSURANCE, 2006, 73 (04) : 687 - 718
  • [4] Dickson D., 2019, ACTUARIAL MATH LIFE
  • [5] The slowdown in mortality improvement rates 2011-2017: a multi-country analysis
    Djeundje, Viani B.
    Haberman, Steven
    Bajekal, Madhavi
    Lu, Joseph
    [J]. EUROPEAN ACTUARIAL JOURNAL, 2022, 12 (02) : 839 - 878
  • [6] A GRAVITY MODEL OF MORTALITY RATES FOR TWO RELATED POPULATIONS
    Dowd, Kevin
    Cairns, Andrew
    Blake, David
    Coughlan, Guy
    Khalaf-Allah, Marwa
    [J]. NORTH AMERICAN ACTUARIAL JOURNAL, 2011, 15 (02) : 334 - 356
  • [7] Evaluating the goodness of fit of stochastic mortality models
    Dowd, Kevin
    Cairns, Andrew J. G.
    Blake, David
    Coughlan, Guy D.
    Epstein, David
    Khalaf-Allah, Marwa
    [J]. INSURANCE MATHEMATICS & ECONOMICS, 2010, 47 (03) : 255 - 265
  • [8] Multi-population mortality models: fitting, forecasting and comparisons
    Enchev, Vasil
    Kleinow, Torsten
    Cairns, Andrew J. G.
    [J]. SCANDINAVIAN ACTUARIAL JOURNAL, 2017, (04) : 319 - 342
  • [9] Fletcher D, 2018, SPRINGERBRIEF STAT, P1, DOI 10.1007/978-3-662-58541-2
  • [10] Gustavo Benchimol Andres, 2016, Model Uncertainty Approach in Mortality Projection with Model Assembling Methodologies