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wilsonxu · 2021年08月21日

请老师回答一下A,谢谢!

NO.PZ2016070202000017

问题如下:

Which of the following is most accurate with respect to delta-normal VAR?

选项:

A.

The delta-normal method provides accurate estimates of VAR for assets that can be expressed as a linear or nonlinear combination of normally distributed risk factors.

B.

The delta-normal method provides accurate estimates of VAR for options that are near or at-the-money and close to expiration.

C.

The delta-normal method provides estimates of VAR by generating a covariance matrix and measuring VAR using relatively simple matrix multiplication.

D.

The delta-normal method provides accurate estimates of VAR for options and other derivatives over ranges even if deltas are unstable.

解释:

The delta-normal approach will perform poorly with nonlinear payoffs, so answer A is false. Similarly, the approach will fail to measure risk properly for options if the delta changes, which is the case for at-the-money options, so answers B and D are false.

老师我没有理清,VAR与线性、非线性的关系,麻烦老师帮忙解答一下,谢谢!
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李坏_品职助教 · 2021年08月21日

嗨,从没放弃的小努力你好:


对于资产组合的var,delta-normal的处理办法是用资产组合的标准差乘以Z值,这里资产组合的标准差实际上就是假定资产之间是线性相关的。


如果资产之间是非线性相关的,那么组合的标准差就不能准确刻画出波动率,用标准差算出来的delta-normal var也就失真了。

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