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Forecasting Default with the Merton Distance to Default Model

机译:使用默顿到默认模型的距离来预测默认

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We examine the accuracy and contribution of the Merton distance to default (DD) model, which is based on Merton's (1974) bond pricing model. We compare the model to a "naieve" alternative, which uses the functional form suggested by the Merton model but does not solve the model for an implied probability of default. We find that the naieve predictor performs slightly better in hazard models and in out-of-sample forecasts than both the Merton DD model and a reduced-form model that uses the same inputs. Several other forecasting variables are also important predictors, and fitted values from an expanded hazard model outperform Merton DD default probabilities out of sample. Implied default probabilities from credit default swaps and corporate bond yield spreads are only weakly correlated with Merton DD probabilities after adjusting for agency ratings and bond characteristics. We conclude that while the Merton DD model does not produce a sufficient statistic for the probability of default, its functional form is useful for forecasting defaults. (JEL G12, G13, G33)
机译:我们研究默顿距离违约(DD)模型的准确性和贡献,该模型基于默顿(1974)的债券定价模型。我们将模型与“天真的”替代方案进行比较,后者使用默顿模型建议的功能形式,但没有针对隐含的违约概率求解模型。我们发现,天真的预测器在危险模型和样本外预测中的性能比默顿DD模型和使用相同输入的简化形式的模型要好。其他几个预测变量也是重要的预测变量,扩展风险模型的拟合值优于样本中的Merton DD默认概率。在调整了代理机构的评级和债券特征之后,信用违约掉期和公司债券收益率利差所隐含的违约概率与Merton DD概率的相关性很小。我们得出的结论是,尽管默顿DD模型不能为违约概率提供足够的统计数据,但其功能形式对于预测违约很有用。 (JEL G12,G13,G33)

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