压力测试模型中的聚合水平

IF 1.4 3区 经济学 Q3 BUSINESS, FINANCE
G. Hale, John Krainer, Erin McCarthy
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引用次数: 11

摘要

我们探讨了当压力测试是根据总体宏观经济变量指定的,但潜在的性能数据是在贷款水平上可用的情况下,压力测试模型的最佳聚合水平的问题。使用标准模型性能度量,我们询问是否在分解级别(“自下而上”)制定模型,然后汇总预测以获得投资组合损失值更好,或者直接使用汇总模型(“自上而下”)进行投资组合损失预测更好。我们研究这个问题的房屋净值信贷额度的大型投资组合。我们对贷款级违约概率模型、县级模型、总投资组合级模型以及基于投资组合细分(如债务与收入(DTI)比率、贷款与价值(LTV)比率和FICO风险评分)的混合方法进行了模型比较。对于每个聚集级别,我们选择在样本内和样本外性能方面最适合数据的模型。然后,我们比较所有方法中的获胜模型。我们记录了两个主要结果。首先,这里考虑的所有模型都能够在使用整个样本周期进行估计的情况下拟合我们的数据。其次,在样本外练习中,贷款水平模型有很大的预测误差,并低估了违约概率。平均样本外表现对于投资组合和县级模型是最好的。然而,对于投资组合水平,模型规格的小扰动可能导致较大的预测误差,而县级模型往往是非常稳健的。我们得出结论,聚合水平是压力测试模型设计中需要考虑的重要因素。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Aggregation Level in Stress-Testing Models
We explore the question of optimal aggregation level for stress testing models when the stress test is specified in terms of aggregate macroeconomic variables, but the underlying performance data are available at a loan level. Using standard model performance measures, we ask whether it is better to formulate models at a disaggregated level (“bottom up”) and then aggregate the predictions in order to obtain portfolio loss values or is it better to work directly with aggregated models (“top down”) for portfolio loss forecasts. We study this question for a large portfolio of home equity lines of credit. We conduct model comparisons of loan-level default probability models, county-level models, aggregate portfolio-level models, and hybrid approaches based on portfolio segments such as debt-to-income (DTI) ratios, loan-to-value (LTV) ratios, and FICO risk scores. For each of these aggregation levels we choose the model that fits the data best in terms of in-sample and out-of-sample performance. We then compare winning models across all approaches. We document two main results. First, all the models considered here are capable of fitting our data when given the benefit of using the whole sample period for estimation. Second, in out-of-sample exercises, loan-level models have large forecast errors and underpredict default probability. Average out-of-sample performance is best for portfolio and county-level models. However, for portfolio level, small perturbations in model specification may result in large forecast errors, while county-level models tend to be very robust. We conclude that aggregation level is an important factor to be considered in the stress-testing model design.
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