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- W2360219471 abstract "Let X_1, X_2, …, X_n be a sequence of random variables which are independently and identically distributed on probability space (Ω, F, P_θ) (0∈0) with distribution function F(x, θ). Given t_1, t_2, …, t_n (positive numbers) and g(θ): Θ→[-∞, ∞]. Let Y_i=I(X_it_i) (i=1, …, n), where I(A) is an indicator of the set A. In the present paper, we give the best lower confidence limits for g(θ) based on observed Y=(Y_1, Y_2, …, Y_n). When Θ=((?), (?)) (-∞≤(?)(?)≤∞) and F(t_i, θ) is strictly deoreasing ror θ, we obtain an efficient method for constructing the best confidence limit." @default.
- W2360219471 created "2016-06-24" @default.
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- W2360219471 date "1990-01-01" @default.
- W2360219471 modified "2023-09-25" @default.
- W2360219471 title "CONFIDENCE LIMITS IN THE CASE OF DOUBLE CENSORING" @default.
- W2360219471 hasPublicationYear "1990" @default.
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