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AI 根据所提供的论文材料归类:摘要直接研究随机贴现因子中的风险因子选择,并以股票预期收益横截面作为资产定价问题背景。

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代码、数据与补充材料

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关注这篇论文的作者
Siddhartha Chib
Xiaming Zeng

资产定价中哪些因子是风险因子?模型扫描框架

研究问题
给定一组候选因子,如何识别哪些进入不可观测的随机贴现因子,并据此解释股票预期收益的横截面?
方法与思路
作者利用资产定价约束形成非嵌套因子模型,以 Student-t 分布和模型特定先验进行贝叶斯扫描,比较边际似然及后验概率。
材料陈述的贡献
摘要称,可交易因子条件下,识别依据来自因子联合分布;其十三因子应用中,最受支持模型含八个风险因子、自由度为五。
阅读关注点
应核对可交易因子条件、联合分布约束的推导、先验与训练样本设定,以及模型空间和模拟中的识别表现。
阅读边界
仅据所给出版社摘要,最受支持模型是特定分布、先验和候选集合下的结果,不能据此认定八个因子具有普遍定价地位。

原文摘要

A key question for understanding the cross-section of expected returns of equities is the following: which factors, from a given collection of factors, are risk factors, equivalently, which factors are in the stochastic discount factor (SDF)? Though the SDF is unobserved, assumptions about which factors (from the available set of factors) are in the SDF restricts the joint distribution of factors in specific ways, as a consequence of the economic theory of asset pricing. A different starting collection of factors that go into the SDF leads to a different set of restrictions on the joint distribution of factors. The conditional distribution of equity returns has the same restricted form, regardless of what is assumed about the factors in the SDF, as long as the factors are traded, and hence the distribution of asset returns is irrelevant for isolating the risk-factors. The restricted factors models are distinct (nonnested) and do not arise by omitting or including a variable from a full model, thus precluding analysis by standard statistical variable selection methods, such as those based on the lasso and its variants. Instead, we develop what we call a Bayesian model scan strategy in which each factor is allowed to enter or not enter the SDF and the resulting restricted models (of which there are 114,674 in our empirical study) are simultaneously confronted with the data. We use a Student-t distribution for the factors, and model-specific independent Student-t distribution for the location parameters, a training sample to fix prior locations, and a creative way to arrive at the joint distribution of several other model-specific parameters from a single prior distribution. This allows our method to be essentially a scaleable and tuned-black-box method that can be applied across our large model space with little to no user-intervention. The model marginal likelihoods, and implied posterior model probabilities, are compared with the prior probability of 1/114,674 of each model to find the best-supported model, and thus the factors most likely to be in the SDF. We provide detailed simulation evidence about the high finite-sample accuracy of the method. Our empirical study with 13 leading factors reveals that the highest marginal likelihood model is a Student-t distributed factor model with 5 degrees of freedom and 8 risk factors.

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