An Exceedance Probability of Financial Return and Its Application to the Risk Analysis

E. Karatetskaya, V. Lakshina
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Abstract

This paper studies a new specification of the autoregressive binary choice model for estimating the exceedance probability of return and its application to the risk management tasks, especially for Value-at-Risk calculation. The author proposed a new parametrization of the volatility equation, which implies the presence of an additional random term. Such a model could not be estimated using the methods of classical statistics; therefore the Bayesian NUTS algorithm was chosen as an appropriate toolkit. Estimated exceedance probabilities were applied in calculating VaR. As a data set, it was taken the daily return of PAO «Sberbank» shares and the one-minute return of the USD-RUB currency pair. The results of VaR estimation were tested for asymptotic convergence to the true value by Engle and Manganelli’s dynamic quantile test.
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财务收益超出概率及其在风险分析中的应用
本文研究了一种新的自回归二元选择模型,用于估计超额收益概率,并将其应用于风险管理任务,特别是风险价值的计算。作者提出了一种新的波动方程参数化方法,这意味着存在一个额外的随机项。这种模型不能用经典统计学的方法来估计;因此,选择贝叶斯NUTS算法作为合适的工具包。在计算VaR时采用了估计的超额概率。作为一个数据集,它采用PAO«Sberbank»股票的日收益和美元-卢布货币对的一分钟收益。用Engle和Manganelli的动态分位数检验检验VaR估计的结果是否渐近收敛于真值。
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