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Let (X, B, ) be a Lebesgue space, that is, after removing a subset of measure zero X can be given the topology of a complete separable metric space such that is a regular probability measure on X, and B is the algebra of measurable subsets of X.
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Key Phrases - Statistically Improbable Phrases (SIPs):
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singular spectral measure, stationary coupling, commuting square condition, dynamical entropy, trace preserving conditional expectation, full crossed product, abelian systems, weak operator closure, exact algebras, tracial state, canonical coupling, canonical shift, abelian model, entropic properties, reduced free product, continuous spectral measure, topological entropy, mutual entropy, positive maps, finite measurable partition, product automorphism, faithful normal state, noncommutative tori, state gyp, fixed point algebra
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