Measurability of some sets of Borel measurable functions on .

Šmídek, M.

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Coanalytic sets that are not Blackwell spaces

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Let X and Y be two Polish spaces. Functions f,g: X → Y are called equivalent if there exists a bijection φ from X onto itself such that g∘φ = f. Using a theorem of J. Saint Raymond we characterize functions equivalent to Borel measurable ones. This characterization answers a question asked by M. Morayne and C. Ryll-Nardzewski.

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Petr Holický, Václav Komínek (2001)

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Displaying similar documents to “Measurability of some sets of Borel measurable functions on [ 0 , 1 ] .”

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On projection of nonseparable Souslin and Borel sets along separable spaces

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Displaying similar documents to “Measurability of some sets of Borel measurable functions on $[0, 1]$ .”

On the search for Borel $1$ selections