Abstract
Summary
For the problem of testing the simple hypothesis H : θ = θ1 against the simple alternative K : θ = θ2 with θ2 > θ1 , where θ is the unknown parameter of the simple exponential distribution, the familar Wald's Sequential Probability ratio test may be adopted. It is shown in the present paper that for a class of sequential probability ratio tests, exact expressions for the operating characteristic and the expected sample size can be given. The nature of the expected sample size function and the effect of Walo's approximations to the stopping bounds of the sequential probability ratio test are also studied.
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