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. WebOECD/G20 Base Erosion and Profit Shifting Project Action 13: Guidance on the Implementation of Transfer Pricing Documentation and Country-by-Country
$L^p$ and $L^q$ space inclusion - Mathematics Stack Exchange
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Inclusion - Definition, Meaning & Synonyms Vocabulary.com
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