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Quant版 - one question about 3 random variables
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1 (共1页)
c******e
发帖数: 101
1
If X, Y, and Z are 3 random variables such that X and Y are 90% correlated,
Y and Z are 80% correlated, what is the minimum and maximum correlation that
X and Z can have?
Dam hard
y*w
发帖数: 238
2
兄弟你还要努力啊,这题现在都没人问了
b***k
发帖数: 2673
3
问问题前先考古,会有很多收益。

,
that

【在 c******e 的大作中提到】
: If X, Y, and Z are 3 random variables such that X and Y are 90% correlated,
: Y and Z are 80% correlated, what is the minimum and maximum correlation that
: X and Z can have?
: Dam hard

s****h
发帖数: 3979
4
这个题目我是用了一个小时才想出来
其实就是
cos(asin(0.8) - asin(0.9))
cos(asin(0.8) + asin(0.9))
f*******y
发帖数: 988
5
你这方法4个变量的时候还管用么?

【在 s****h 的大作中提到】
: 这个题目我是用了一个小时才想出来
: 其实就是
: cos(asin(0.8) - asin(0.9))
: cos(asin(0.8) + asin(0.9))

c****n
发帖数: 263
6
[0.4584661,0.981534]

,
that

【在 c******e 的大作中提到】
: If X, Y, and Z are 3 random variables such that X and Y are 90% correlated,
: Y and Z are 80% correlated, what is the minimum and maximum correlation that
: X and Z can have?
: Dam hard

F*******n
发帖数: 89
7
能说说是怎么得到的吗?

【在 c****n 的大作中提到】
: [0.4584661,0.981534]
:
: ,
: that

c****n
发帖数: 263
8
The correlation matrix for the 3 variables is non-negative definite. Let the
determinant be non-negative.

【在 F*******n 的大作中提到】
: 能说说是怎么得到的吗?
1 (共1页)
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