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Let f:X→Rf:X\to\mathbb{R}f:X→R be a real-valued function whose domain is the set XXX. The set-theoretic support, written supp(f)supp(f)supp(f) is the set of point in XXX where fff is non-zero or supp(f)={x∈X: f(x)≠0}supp(f)=\{x\in X: \ f(x)\not=0\}supp(f)={x∈X: f(x)=0}
Continuous and Compactly supported functions dense in Lp
Support
Differential Divergence
Differential Entropy
AEP For Continuous IID RVs
Uniform Quantization of Real-Valued Source
Divergence
Renyi Divergence
Companding Quantization
Monte Carlo Method