Negative binomial. Let X, Y be independently distributed according to negative binomial distributions Nb(p1, m) and Nb(p2,
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Negative binomial. Let X, Y be independently distributed according to negative binomial distributions Nb(p1, m) and Nb(p2, n) respectively, and let qi = 1 − pi.
(i) There exists a UMP unbiased test for testing H : θ = q2/q1 ≤ θ0 and hence in particular H : p1 ≤ p2.
(ii) Determine the conditional distribution required for testing H when m =
n = 1.
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Related Book For
Testing Statistical Hypotheses
ISBN: 9781441931788
3rd Edition
Authors: Erich L. Lehmann, Joseph P. Romano
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