PATRIZIA BERTI, EMANUELA DREASSI, AND PIETRO RIGO
Testo completo
x 1 , x 2 ∈ X and Y (x 1 ) = Y (x 2 ) ⇒ Q x1
If y is not in the range of f , define U y = δ θ0
Let Q = {Q x : x ∈ X } and let m be the restriction of m 0 on σ(Q). Then, m is σ- additive because of (jj). Therefore, Q is a posterior such that Q x1
In the subjective framework, Theorem 6 has a nice interpretation in terms of sufficiency; see [1]. In fact, think of Y as a statistic. Also, given a posterior Q, say that Y is sufficient for Q if Q x1
f (x 1 , x 2 , . . .) = (x π1
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