Consider a bundle of n parallel filament whose individual strengths are denoted by X 1 ,...,X n (nonnegative random variables). Also, let  be the ordered values of X 1 ,...,X n . The bundle strength...


Consider a bundle of n parallel filament whose individual strengths are denoted by X1,...,Xn
(nonnegative random variables). Also, let
 be the ordered values of X1,...,Xn. The bundle strength is then define by Daniels (1945) as


Consider the empirical distribution function Fn
as in (2.4.18) and show that




Hence, or otherwise, use (5.2.31), to verify that {Zn} is a nonnegative reverse sub martingale. Hence, use Theorem 6.4.3 to show that as








May 04, 2022
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