2019
DOI: 10.1017/s0022109019000255
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Using Stocks or Portfolios in Tests of Factor Models

Abstract: We examine the efficiency of using individual stocks or portfolios as base assets to test asset pricing models using cross-sectional data. The literature has argued that creating portfolios reduces idiosyncratic volatility and allows more precise estimates of factor loadings, and consequently risk premia. We show analytically and empirically that smaller standard errors of portfolio beta estimates do not lead to smaller standard errors of cross-sectional coefficient estimates. Factor risk premia standard error… Show more

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Cited by 119 publications
(70 citation statements)
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References 72 publications
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“…The overall results suggest the rejection of the joint null hypothesis across periods and test statistics, however, it is worth noting that the corrected versions of Ando and Bai's (2015) test for both R = 2, 5 and the three asset pricing equations do not reject the null hypothesis of correct specification of the asset pricing equation over the period 1973-1993. In summary, our empirical results for a cross-section of 47 industry portfolios excluding Health and Computer Software sectors are similar to other recent empirical studies testing the validity of empirical asset pricing models. Thus Ang, Liu, and Schwarz (2017) using two-pass asset pricing regression models reject the hypothesis that the cross-sectional risk premia are equal to the mean factor portfolio returns using a dataset of portfolios. Our results are also similar to the empirical findings in Gagliardini et al (2016) that reject the empirical validity of different factor models to price the cross-section of industry portfolios using a novel test in a conditional asset pricing setting, and also the standard Gibbons et al (1989) F-statistic.…”
Section: Test Resultsmentioning
confidence: 84%
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“…The overall results suggest the rejection of the joint null hypothesis across periods and test statistics, however, it is worth noting that the corrected versions of Ando and Bai's (2015) test for both R = 2, 5 and the three asset pricing equations do not reject the null hypothesis of correct specification of the asset pricing equation over the period 1973-1993. In summary, our empirical results for a cross-section of 47 industry portfolios excluding Health and Computer Software sectors are similar to other recent empirical studies testing the validity of empirical asset pricing models. Thus Ang, Liu, and Schwarz (2017) using two-pass asset pricing regression models reject the hypothesis that the cross-sectional risk premia are equal to the mean factor portfolio returns using a dataset of portfolios. Our results are also similar to the empirical findings in Gagliardini et al (2016) that reject the empirical validity of different factor models to price the cross-section of industry portfolios using a novel test in a conditional asset pricing setting, and also the standard Gibbons et al (1989) F-statistic.…”
Section: Test Resultsmentioning
confidence: 84%
“…In summary, our empirical results for a cross‐section of 47 industry portfolios excluding Health and Computer Software sectors are similar to other recent empirical studies testing the validity of empirical asset pricing models. Thus Ang, Liu, and Schwarz () using two‐pass asset pricing regression models reject the hypothesis that the cross‐sectional risk premia are equal to the mean factor portfolio returns using a dataset of portfolios. Our results are also similar to the empirical findings in Gagliardini et al () that reject the empirical validity of different factor models to price the cross‐section of industry portfolios using a novel test in a conditional asset pricing setting, and also the standard Gibbons et al () F ‐statistic.…”
Section: Empirical Applicationmentioning
confidence: 90%
“…However, several potential problems arise from using portfolios. Litzenberger and Ramaswamy (1979) and Ang, Liu, and Schwarz (2010a) argue that valuable information is lost when forming portfolios, leading to lower power in asset-pricing tests. Further, information about firm-level returns can be distorted when forming portfolios, potentially resulting in poor inferences about a model (e.g., Roll (1977), , and Fama and French (2008)).…”
Section: Model Discussionmentioning
confidence: 99%
“…1 One way to avoid the concerns with portfolios is to use firm-level data. To examine anomalies at the firm level, however, the 1 For example, Litzenberger and Ramaswamy (1979) and Ang, Liu, and Schwarz (2010b) consider the loss in efficiency from using portfolios rather than individual firms in assetpricing tests, while Roll (1977), , and Fama and French (2008) discuss how patterns in firm-level pricing errors can be distorted at the portfolio level. Lo and MacKinlay (1990) highlight the data-snooping biases inherent in portfoliobased asset-pricing tests.…”
Section: Introductionmentioning
confidence: 99%
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