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Definition 10.2.3 If A is a set, then the indicator function of A, denoted by I, is defined as 1 if x e A
5. , X, be a random sample from a gamma distribution, X, ~GAM(0, 2),Show Let X1, that x, is sufficient for θ (a) by using equ


oren. 0.2.1 Factorization Criterion If X1, , X have joint pdff(x,, , x.. θ), and is (S S then S..., S are jointly sufficient
Definition 10.2.3 If A is a set, then the indicator function of A, denoted by I, is defined as 1 if x e A
5. , X, be a random sample from a gamma distribution, X, ~GAM(0, 2),Show Let X1, that x, is sufficient for θ (a) by using equation (10.2.1), (b) by the factorization criterion of equation (10.2.3)
oren. 0.2.1 Factorization Criterion If X1, , X" have joint pdff(x,, , x.. θ), and is (S S then S..., S are jointly sufficient for 0 if and only ift 15 *9 (10.2.3) , Xn) where g(s; θ) does not depend on xi, does not involve 0. , x, , except through s, and h(x,,
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n.e. θ tx; iy.CTex),0)- by f Neyman- Fihey sufficient iohor* ltime» man- Fis 9-

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