( ) ( ) p− H 0 −2 ∑ n k=1 ln P k χ 2 2n z k := Φ −1 (p k ) p− p− p− p− p− p− T F T f T U = F T (T )  Uniform(0, 1) 1 − U =1 − F T (T )  Uniform(0, 1) p− (p 1 ,...,p n ) n T  |H 0 true F T H 0 (−2 ln p 1 ,..., −2 ln p n ) χ 2 2 −2 ∑ n k=1 ln p k χ 2 2n H 0 (U 1:n ,...,U n:n ) p 1:n H 0 k− (P 1 ,...,P n ) P k:n  Beta(k,n +1 − k) H 0 α = P[ H 0 |H 0 ] p k:n <c  c 0 t k−1 (1 − t) n−k B(k,n +1 − k) dt = α. z k := Φ −1 (p k ) p− H 0 243 Proceedings of the ITI 2009 31 st Int. Conf. on Information Technology Interfaces, June 22-25, 2009, Cavtat, Croatia