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(1.1) Definition. For d N and p R with p > 0, let Lp(Rd) be the set of all Borel measurable functions f : Rd C such that f p := (Rd f(x) pdx) 1/p <.
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Key Phrases - Statistically Improbable Phrases (SIPs):
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projective family, sure inequalities, real random variables, complex random variables, tight sequences, independent sequence, projective limit, convergence theorem, probability space, miscellaneous notes, outer measure, countable base, standard normal variable
Key Phrases - Capitalized Phrases (CAPs):
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Lebesgue's Dominated Convergence Theorem, New York, Monotone Convergence Theorem, Fubini's Theorem, Gaussian Hilbert, Schwarz's Inequality, Cambridge Univ, Hopf's Extension Theorem, Tonelli's Theorem, Academic Press, Wadsworth International Group, Central Limit Theorem, Lebesgue's Differentiation Theorem, Classical Real Analysis, Stochastic Processes, Distributions of Random Biased Dyadic Expansions, Lecture Notes, Apply Case, Characterization of Normal Distributions, Directed Filtrations, Kolmogorov's Existence Theorem, Pointwise Convergence of Submartingales, Series Having Centered Terms, Some Random Series of Functions, The Paley-Zygmund Theorem
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