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mino酱是个小破货 · 2024年07月04日

计算factor weighting就用benchmark?

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NO.PZ202207040100001004

问题如下:

Based on Exhibit 2, the excess return of MultiFAK arising from active factor weighting is closest to:

选项:

A.0.04%.

B.0.25%.

C.0.28%.

解释:

Solution

A is correct. The excess return arising from active factor weights is 0.04%. Compare the weights between the portfolio and the index: The only two that differ are the weights for Low Volatility and Momentum. From the following table, the total contribution to the return caused by active sector weighting is the sum of

0.28% Overweighting Low Volatility + (–0.24%) Underweighting Momentum = 0.04% rounded.

Note that MultiFAK used fewer holdings for the Quality segment and, therefore, incurred active security selection risk—but not active factor risk since the Quality segment weight is the same as that of the index. Here is the full calculation:


0.036% rounds to 0.04%.

B is incorrect. Results of all active management are shown at the bottom of the Total Active Difference column of the table. This is the full attribution of the active segment overweights plus the result of the active security selection on the Quality segment.

C is incorrect. This is the value of the active overweight to the Low Volatility segment, but it excludes the active underweight to Momentum. See the Low Volatility row in the Factor Weight column of the table.

如果factor portfolio和benchmark 的return不一样,是不是就不能按答案这样算了?factor weighting就用benchmark?

1 个答案
已采纳答案

笛子_品职助教 · 2024年07月04日

嗨,从没放弃的小努力你好:


如果factor portfolio和benchmark 的return不一样,是不是就不能按答案这样算了?factor weighting就用benchmark?

equity因子收益归因,无论portfolio factor return与benchmark factor return,是否相同,都只有一种方法,即:统一使用benchmark factor return。

equity因子收益归因这里,只有1个公式。

公式为:(portfolio factor weighting - benchmark factor weighting) * benchmark factor return


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虽然现在很辛苦,但努力过的感觉真的很好,加油!

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