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Example (1) ￿0= ￿ 0 0 0 ￿ ∈ S (2) Let ￿u, ￿v ∈II Let x1, x2, , x n be a random sample drawn from a population with mean µE n c l o s u r e ( s ) ( U ) E n c l o s e d f o r N S L B a n d I I S ar e t h e following O n e c o p y o f a g f i r i P B o f e m a i l s (3 p a g e s ) f g i n c l u d e an e m a il fro m FBIHQ , C T D , d allefl L W /2 1 /2 0 0 5 to A SC , e t a l, b l b 6 b 7 C b 2 b 7 E D e ta

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S T U «Proof Let X be a compact Hausdorff space Let A,B ⊂ X be two closed sets with A∩B = ∅ We need to find two open sets U,V ⊂ X, with A ⊂ U, B ⊂ V, and U ∩V = ∅ We start with the following Particular case Assume B is a singleton, B = {b} The proof follows line by line the first part of the proof of part (i) from Proposition 441 2 lnjxj n = 2 1 n(n¡2)fi(n) 1 jxjn¡2 n ‚ 3 Suppose u 2 C2(Ω)By the Divergence Theorem, we have Z V† Φ(y ¡x)∆u(y)dy = ¡Z V† ryΦ(y ¡x)¢ryu(y)dy Z @V† Φ(y ¡x)@u

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