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不同模型是否会引起死亡率指标的变化?这是推广 Lee-Carter 模型的关键问题。

Do Different Models Induce Changes in Mortality Indicators? That Is a Key Question for Extending the Lee-Carter Model.

机构信息

Centro de Gestión de la Calidad y del Cambio, Universitat Politècnica de València, Camino de Vera s/n, E-46022 Valencia, Spain.

Cass Business School, University of London, London EC1Y 8TZ, UK.

出版信息

Int J Environ Res Public Health. 2021 Feb 23;18(4):2204. doi: 10.3390/ijerph18042204.

Abstract

The parametric model introduced by Lee and Carter in 1992 for modeling mortality rates in the USA was a seminal development in forecasting life expectancies and has been widely used since then. Different extensions of this model, using different hypotheses about the data, constraints on the parameters, and appropriate methods have led to improvements in the model's fit to historical data and the model's forecasting of the future. This paper's main objective is to evaluate if differences between models are reflected in different mortality indicators' forecasts. To this end, nine sets of indicator predictions were generated by crossing three models and three block-bootstrap samples with each of size fifty. Later the predicted mortality indicators were compared using functional ANOVA. Models and block bootstrap procedures are applied to Spanish mortality data. Results show model, block-bootstrap, and interaction effects for all mortality indicators. Although it was not our main objective, it is essential to point out that the sample effect should not be present since they must be realizations of the same population, and therefore the procedure should lead to samples that do not influence the results. Regarding significant model effect, it follows that, although the addition of terms improves the adjustment of probabilities and translates into an effect on mortality indicators, the model's predictions must be checked in terms of their probabilities and the mortality indicators of interest.

摘要

1992 年,李和卡特(Lee and Carter)为美国死亡率建模而引入的参数模型是预测预期寿命的开创性发展,此后一直被广泛应用。该模型的不同扩展,使用了关于数据的不同假设、对参数的约束以及适当的方法,提高了模型对历史数据的拟合程度和对未来的预测能力。本文的主要目的是评估模型之间的差异是否反映在不同的死亡率指标预测中。为此,通过将三个模型和每个大小为五十的三个块引导样本交叉,生成了九组指标预测。然后使用功能方差分析比较预测的死亡率指标。模型和块引导程序应用于西班牙死亡率数据。结果显示,所有死亡率指标都存在模型、块引导和交互效应。虽然这不是我们的主要目标,但必须指出,样本效应不应该存在,因为它们必须是同一总体的实现,因此该程序应该导致不会影响结果的样本。关于显著的模型效应,尽管添加项可以提高概率的调整并转化为对死亡率指标的影响,但必须根据概率和感兴趣的死亡率指标来检查模型的预测。

https://cdn.ncbi.nlm.nih.gov/pmc/blobs/6392/7927012/8a10a0d3f4cc/ijerph-18-02204-g001.jpg

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