Identification of Factor Risk Premia

P. Hansen, Maziar Kazemi
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Abstract

This paper a develops novel statistical test of whether individual factor risk premia are identified from return data in multi-factor models. We give a necessary and sufficient condition for population identification of individual risk premia, which we call the kernel-orthogonality condition. This condition is weaker than the standard rank condition commonly assumed for linear factor models. Under misspecification, our condition ensures point identification of the risk premium with minimal pricing error. We show how to test this restriction directly in reduced-rank models. Finally, we apply our test methodology to assess identification of risk premia associated with consumption growth and intermediary leverage.
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因素风险溢价的识别
本文提出了一种新的统计检验方法,用于检验多因素模型中个体因素风险溢价是否能从收益数据中识别出来。给出了个体风险溢价总体识别的一个充分必要条件,称为核正交条件。这个条件弱于线性因子模型通常假定的标准秩条件。在不规范的情况下,我们的条件保证了风险溢价的点识别与最小的定价误差。我们将展示如何在降阶模型中直接测试此限制。最后,我们运用我们的测试方法来评估与消费增长和中介杠杆相关的风险溢价的识别。
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