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Recommended by Khosrow Moshirvaziri Let n weighted points be given in the plane R 2. For each point a radius is given which is the expected ideal distance from this point to a new facility. We want to find the location of a new facility such that the sum of the weighted errors between the existing points and this new facility is minimized. This is in fact a… (More)

We prove that the sequence {b −1 n n i=1 (X i − EX i)} n≥1 converges a.e. to zero if {X n , n ≥ 1} is an associated sequence of random variables with ∞ n=1 b −2 kn Var(kn i=kn−1+1 X i) < ∞ where {b n , n ≥ 1} is a positive nondecreasing sequence and {k n , n ≥ 1} is a strictly increasing sequence, both tending to infinity as n tends to infinity and 0 < a =… (More)

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