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nicole 麦子🌳 · 2025年04月18日

请问99.9997177%的概率是怎么算出来的?

NO.PZ2020033002000084

问题如下:

If two bonds each has a face value of $ 50 million and a one-year cumulative default probability of 2% with zero recovery rate. What is its 99.9% credit var with 99.9% confidence level over the next month, assume they are not correlated?

选项:

A.

$0

B.

$0.168million

C.

$49.832million

D.

$99.832million

解释:

C is correct.

考点:Credit VaR

解析:首先算出来月化的PD也就是0.168%,那么expected loss就等于0.168%*100%*(50+50)million=0.168 million。

然后就要算WCL,两只债券违约的情况如下图:

可以看到50million是第一个累计概率超过99.9%的损失,所以WCL就等于50million。

Credit VaR 就是50million-0.168million=49.832million。

请问99.9997177%的概率是怎么算出来的?

1 个答案

pzqa27 · 2025年04月18日

嗨,努力学习的PZer你好:


首先2个都不违约的概率是99.6642822%,然后累加上一个不违约的概率0.33543552%,就得到了99.997177%

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