SU Guoqin. CONFIDENCE LIMITS FOR THE COEFFICIENT OF VARIATION OF LARGEST EXTREME VALUE DISTRIBUTION TYPE I[J]. Chinese Journal of Applied Probability and Statistics, 1991, 7(2): 133-135.
Citation: SU Guoqin. CONFIDENCE LIMITS FOR THE COEFFICIENT OF VARIATION OF LARGEST EXTREME VALUE DISTRIBUTION TYPE I[J]. Chinese Journal of Applied Probability and Statistics, 1991, 7(2): 133-135.

CONFIDENCE LIMITS FOR THE COEFFICIENT OF VARIATION OF LARGEST EXTREME VALUE DISTRIBUTION TYPE I

  • Suppose r. v. X is distributed as the largest extreme value distribution type I with density function 1/σ exp -(x-μ/σ)exp -exp-(x-μ)/σ, σ>0. The coeffcient of variation of X is \delta=\frac\pi \sigma\sqrt6(\mu+\sigma r) where r is the Euler’s constant. Let X1, X2,…, Xn be an iid. sample from X. In this paper, the confidence limits for δ was obtained via the confidence limits for reliability funotion of Weibull distribution.
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