6.2 In Example 6.1, show that: (a) The estimator L is minimax if r 4 and...
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6.2 In Example 6.1, show that:
(a) The estimator δL is minimax if r ≥ 4 and c ≤ 2.
(b) The risk of δL is infinite if r ≤ 3
(c) The minimum risk is equal to 3/r , and is attained at θ1 = θ2 = ··· = θ.
(d) The estimator δL is dominated in risk by its positive-part version
δL+
= x¯1 +
1 − c(r − 3)
|x − ¯x1|
2
+
(x − ¯x1).
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Related Book For
Theory Of Point Estimation
ISBN: 9780387985022
2nd Edition
Authors: Erich L. Lehmann, George Casella
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