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Borel Structures in Function Spaces by Giovanni Palombo is a document available to read on EtoBox.

The document discusses Borel structures for function spaces, particularly focusing on continuous mappings between Borel spaces. It establishes several theorems regarding the admissibility of sets and structures in this context, including conditions under which subsets of function spaces can be considered Borel. The author also explores the relationship between Borel mappings and various classes of functions, providing insights into the structure of these mappings and their admissibility properties.

Author

Giovanni Palombo

Language

EN