23. Suppose (X1,..., Xn} are random variables on the probability space (S, B, P) such that P[ Ties]:= P{ [X₁ = X₁]} = 0. i#j 1≤i, j≤n Define the relative rank Rn of Xn among (X1, ..., Xn} to be Ei=11[X₁2X] Rn = 17, Prove Rn is a random variable. on [ Ties ]º, on [Ties].

MATLAB: An Introduction with Applications
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Chapter1: Starting With Matlab
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23. Suppose (X₁, ..., Xn} are random variables on the probability space (S, B, P)
such that
U
i#j
1≤i, j≤n
Define the relative rank Rn of Xn among (X₁, ..., Xn} to be
Σ=1¹[X₁2Xn]
P[ Ties]:= P
Rn
1
17,
Prove Rn is a random variable.
[X₁ = X₁]} = 0.
1
on [ Ties ]º,
on [Ties].
Transcribed Image Text:23. Suppose (X₁, ..., Xn} are random variables on the probability space (S, B, P) such that U i#j 1≤i, j≤n Define the relative rank Rn of Xn among (X₁, ..., Xn} to be Σ=1¹[X₁2Xn] P[ Ties]:= P Rn 1 17, Prove Rn is a random variable. [X₁ = X₁]} = 0. 1 on [ Ties ]º, on [Ties].
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