I have the following information:
Let X = [X1,X2,X3]' be distributed as N3(μ, Σ), where:
4 1 0
Σ = 1 3 0
0 0 2
And then I am given the following statement:
Let d = [1,2,4]', the covariance matrix of X + d is still Σ.
Can anybody help explain me why this is true?
Thanks
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