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Web1. This is to show that the restriction 1 ≤ p < q ≤ ∞ in the OP is not needed, and that the following result holds: Theorem A: Suppose (Ω, F, μ) is a σ -finite measure space. There exists p, q with 0 < p < q ≤ ∞ such that Lq(μ) ⊂ Lp(μ) iff μ(X) < ∞. Sufficiency follows directly from Hölder's inequality. WebDistrict 27-C2. 417 E Lincoln Ave. Tomahawk, WI 54487. (Tel) 715-453-7341. (Email) [email protected]. CONTRIBUTIONS – Payment instructions for MD27-C2 … shared goals in the workplace
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