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When all risk-adjusted performance measures are the same: in praise of the Sharpe ratio ? a comment

机译:当所有风险调整后的绩效指标都相同时:赞美夏普比率?一条评论

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Chen et al. [Quant. Finance, 2011, 11, 1439–1447] prove that 11 specific reward-to-risk performance measures are all monotonic transformations of the Sharpe ratio, when the underlying random returns of assets to be combined are multivariate elliptically distributed. Schuhmacher and Eling [J. Bank. Financ., 2012, 36, 2077–2082] show that any so-called ‘admissible’ performance measure is a strictly increasing function in the Sharpe ratio, when the underlying distributions of a given set of portfolio alternatives satisfy the location and scale property. We conclude that both these results are linked to each other by the findings of Owen and Rabinovitch [J. Financ., 1983, 38, 745–752]. Therefore, the findings of Chen et al. [Quant. Finance, 2011, 11, 1439–1447] can be extended to the whole class of admissible performance measures.
机译:Chen等。 [数量。 Finance,2011,11,1439–1447]证明,当要合并的资产的潜在随机收益是椭圆形的多元分布时,11种特定的回报风险绩效度量都是夏普比率的单调变换。 Schuhmacher和Eling [J.银行。 Financ。,2012,36,2077–2082]显示,当给定的一组投资组合的基础分布满足位置和规模属性时,任何所谓的“可接受”绩效衡量指标都是夏普比率中严格增加的函数。我们得出的结论是,这两个结果是由Owen和Rabinovitch的发现相互关联的[J。 Financ。,1983,38,745-752]。因此,陈等人的发现。 [数量。财务,2011,11,1439–1447]可以扩展到整个可接受的绩效指标类别。

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