9 3 (Sec 9 3) Prove that if PI P2 PJ 2 Wilks (1935) Pr V (n 5,4) B (n 5,4) 5) Hint Use (9) n 6 (n 1)(n 4)v (n 2) 03 2 (n 2) logu (n 3)log u ...

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9.3. (Sec. 9.3) Prove that if PI = P2 = PJ = 2 [Wilks (1935)] Pr{V} (n

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9.3. (Sec. 9.3) Prove that if PI = P2 = PJ = 2 [Wilks (1935)]

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An Introduction To Multivariate Statistical Analysis

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Authors: Theodore W. Anderson

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9.3. (Sec. 9.3) Prove that if PI = P2 = PJ = 2 [Wilks (1935)] Pr{V} (n 5,4) +B (n 5,4) -5) [Hint: Use (9).] {n/6 - (n - 1)(n-4)v +(n-2) 03/2 - -(n-2) logu (n-3)log u}.
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9.3. (Sec. 9.3) Prove that if PI = P2 = PJ = 2 [Wilks (1935)] Pr{V} (n

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Pr{V} (n 5,4) +B (n 5,4) -5) [Hint: Use (9).] {n/6 - (n - 1)(n-4)v +(n-2) 03/2 - -(n-2) logu (n-3)log u}.

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An Introduction To Multivariate Statistical Analysis

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