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Coco · 2021年09月14日

19.15% 和17.08%是怎么算出来的呢?

NO.PZ2018122701000018

问题如下:

The bank’s trading book consists of the following two assets:

Correlation (A, B) = 0.2

How would the daily VaR at 99% level change if the bank sells $50 worth of asset A and buys $50 worth of asset B?

Assume there are 250 trading days in a year.

选项:

A.

$0.2286

B.

$0.4776

C.

$0.7705

D.

$0.7798

解释:

B is correct.

考点 Parametric Estimation Approaches

解析 The trade will decrease the VaR by 0.4776。

易错点:求daily VaR,但题干给的是annual return。

t=0,组合由$100A+$50B构成,μP =13.33%, 由年转化为天,13.33%/250=0.0533%.

σP =19.15%, 由年转化为天, 19.15%/SQRT(250)=1.2111%

daily 99%VaR=(2.33*1.2111%-0.0533%)*$150=$4.1528

t=1,组合由$50A+$100B构成,μP =16.66%, 由年转化为天,16.66%/250=0.0667%.

σP =17.08%, 由年转化为天, 17.08%/SQRT(250)=1.0801%

daily 99%VaR=(2.33*1.0801%-0.0667%)*$150=$3.6749

所以$4.1528-$3.6749=0.4779,最接近的是B选项。

资产组合的波动率,在u不等于0时,不能用各自资产的波动率平方和+相关系数✖️2*各自波动率来计算吗
1 个答案

品职答疑小助手雍 · 2021年09月14日

同学你好,按照组合来求标准差=((2/3)^2*0.25^2+(1/3)^2*0.2^2+2*0.2*0.25*0.2*2/3*1/3)^0.5 = 19.15%

组合波动率本身和μ没有关系,只用到的各个资产的权重、波动率和相关系数。

μ不等于0的时候,是不能用各个单个资产的var求组合的var。

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