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Optimally weighting higher-moment instruments to deal with measurement errors in financial return models

机译:优化权衡较高时间的工具以处理财务回报模型中的计量误差

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摘要

Factor loadings are often measured with errors in financial return models. However, these models find applications in many fields of economics and finance. We present a new procedure to optimally weight two well-known cumulant (higher moments) estimators originally designed to deal with errors-in-variables. We develop a new version of the Hausman test which relies on these new instruments in order to build an indicator of measurement errors providing information about the extent of the bias for an estimated coefficient. We apply our new methodology to a well-known financial return model, i.e. the Fama and French (1997) model, over a sample of Hedge Fund Research (HFR) returns, whose distribution is strongly asymmetric and leptokurtic. Our experiments suggest that the market beta is biased by measurement errors, especially at the level of hedge fund strategies. Nevertheless, the alpha puzzle remains robust to our cumulant instruments.
机译:要素负载通常在财务回报模型中带有误差的情况下进行衡量。但是,这些模型在经济和金融的许多领域都有应用。我们提出了一种新方法,以最佳地加权最初设计用于处理变量误差的两个众所周知的累积量(较高矩)估计量。我们开发了依赖于这些新仪器的新版Hausman检验,以建立测量误差指标,从而提供有关估计系数偏差程度的信息。在对冲基金研究(HFR)收益样本中,我们将新的方法应用于著名的财务收益模型(即Fama and French(1997)模型),该样本的分布具有很强的非对称性和Leptokurtic。我们的实验表明,市场beta受衡量误差的影响,尤其是在对冲基金策略层面。尽管如此,阿尔法难题仍然对我们的累积工具很强大。

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