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A Fuzzy Random Variable Approach to Life Insurance Pricing

机译:生命保险定价的模糊随机可变方法

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This paper develops life insurance pricing with stochastic representation of mortality and fuzzy quantification of interest rates following the methodology by Andres and Gonzalez-Vila (2012). We show that modelling the present value of life insurance contracts with fuzzy random variables allows a well-founded quantification of their fair price and the risk resulting from the uncertainty of mortality and discounting rates. So, we firstly describe fuzzy random variables and define some associated measures: the mathematical expectation, the variance, distribution function and quantiles. Subsequently the present value of life insurance policies is modelled with fuzzy random variables. We finally show how an actuary can quantify the price and the risk of a life insurance portfolio when the contracts present value is given by fuzzy random variables.
机译:本文通过ANDRES和GONZALEZ-VILA(2012年)的方法,利用死亡率的随机表达和利率的随机表现出来的人寿保险定价。我们表明,使用模糊随机变量建模的人寿保险合同的价值可以充分地规范其公平价格和因死亡率不确定性而导致的风险。因此,我们首先描述了模糊的随机变量并定义了一些相关措施:数学期望,方差,分发函数和量程。随后,人寿保险策略的现值用模糊随机变量进行了建模。我们终于展示了精算师如何量化的价格和人寿保险投资组合的风险,当由于模糊的随机变量给出了合同存在值时。

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