1974Proceedings of the American Mathematical SocietyOpen access

Zero-one laws for non-Gaussian measures

Joel Zinn

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Abstract

Some zero-one laws are proved for non-Gaussian measures on the space R ∞ {R^\infty } . Also included is a characterization of the generating Hilbert space of an abstract Wiener space in terms of the subgroups of positive measure.

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Some zero-one laws are proved for non-Gaussian measures on the space R ∞ {R^\infty } . Also included is a characterization of the generating Hilbert space of an abstract Wiener space in terms of the subgroups of positive measure.

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Some zero-one laws are proved for non-Gaussian measures on the space R ∞ {R^\infty } . Also included is a characterization of the generating Hilbert space of an abstract Wiener space in terms of the subgroups of positive measure.

Key concepts: Zero (linguistics), Annotation, Gaussian, Hilbert space, Algorithm, Space (punctuation), Mathematics, Semantics (computer science)

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