{"title":"Is Error Term Residual?","authors":"Jun Hu","doi":"10.2139/ssrn.2032360","DOIUrl":null,"url":null,"abstract":"Following Fama-French (1993), most researchers try to find new risk factors to complement the Fama-French three factors model. Most of them implement by ranking on the desirable risk factors or regression on the risk factors, and then check the beta or risk premium is significant from zero or not, and assess by the increment of the R2 or/and closer of alpha to zero. However, does adding new factors can really solve the puzzle? Unfortunately, this paper’s answers is no. By regression individual’s (or portfolio’s) excess return on the risk factors and rank the error term from the regression, then construct portfolios based on the ranking, you will get the result very similar to that you directly rank the average return of the portfolios. And by constructing portfolios with various kinds of strategies the result is unchanged and robust. That is similar error term have similar return, but this pattern isn’t persistent. When you rank on lag of (at least 1-12 is) error term or return this pattern disappears. This again, however, means no risk factors missing. This is because if there is missing factor, this pattern may survive when rank on lag due to the persistence of risk factor to some extent. Therefore, this pattern is like a puzzle.","PeriodicalId":214104,"journal":{"name":"Econometrics: Applied Econometric Modeling in Financial Economics - Econometrics of Financial Markets eJournal","volume":"40 1","pages":"0"},"PeriodicalIF":0.0000,"publicationDate":"2012-04-01","publicationTypes":"Journal Article","fieldsOfStudy":null,"isOpenAccess":false,"openAccessPdf":"","citationCount":"0","resultStr":null,"platform":"Semanticscholar","paperid":null,"PeriodicalName":"Econometrics: Applied Econometric Modeling in Financial Economics - Econometrics of Financial Markets eJournal","FirstCategoryId":"1085","ListUrlMain":"https://doi.org/10.2139/ssrn.2032360","RegionNum":0,"RegionCategory":null,"ArticlePicture":[],"TitleCN":null,"AbstractTextCN":null,"PMCID":null,"EPubDate":"","PubModel":"","JCR":"","JCRName":"","Score":null,"Total":0}
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Abstract

Following Fama-French (1993), most researchers try to find new risk factors to complement the Fama-French three factors model. Most of them implement by ranking on the desirable risk factors or regression on the risk factors, and then check the beta or risk premium is significant from zero or not, and assess by the increment of the R2 or/and closer of alpha to zero. However, does adding new factors can really solve the puzzle? Unfortunately, this paper’s answers is no. By regression individual’s (or portfolio’s) excess return on the risk factors and rank the error term from the regression, then construct portfolios based on the ranking, you will get the result very similar to that you directly rank the average return of the portfolios. And by constructing portfolios with various kinds of strategies the result is unchanged and robust. That is similar error term have similar return, but this pattern isn’t persistent. When you rank on lag of (at least 1-12 is) error term or return this pattern disappears. This again, however, means no risk factors missing. This is because if there is missing factor, this pattern may survive when rank on lag due to the persistence of risk factor to some extent. Therefore, this pattern is like a puzzle.
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误差项是否残差?
在Fama-French(1993)之后,大多数研究者试图寻找新的风险因素来补充Fama-French三因素模型。它们大多通过对理想风险因素进行排序或对风险因素进行回归来实现,然后从零开始检验beta或风险溢价是否显著,并通过R2或/的增量来评估。然而,添加新因素真的能解决这个难题吗?不幸的是,本文的答案是否定的。通过回归个人(或投资组合)在风险因素上的超额收益,并从回归中对误差项进行排序,然后根据排序构建投资组合,您将得到与直接对投资组合的平均收益进行排序非常相似的结果。通过构建不同策略的投资组合,其结果是不变的和稳健的。类似的错误项有类似的回报,但这种模式不是持久的。当你排名的滞后(至少1-12),错误项或返回此模式消失。然而,这再次意味着没有遗漏任何风险因素。这是因为如果存在缺失因素,由于风险因素在一定程度上的持续存在,这种模式可能会在排名滞后时存活。因此,这种模式就像一个谜题。
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