La structure borélienne d'Effros est-elle standard?

DOI10.4064/fm-100-3-201-210zbMath0434.54028OpenAlexW1453245299MaRDI QIDQ3873169

Jean Saint Raymond

Publication date: 1978

Published in: Fundamenta Mathematicae (Search for Journal in Brave)

Full work available at URL: https://eudml.org/doc/210962

zbMATH Keywords

Borel structure

Mathematics Subject Classification ID

Descriptive set theory (topological aspects of Borel, analytic, projective, etc. sets) (54H05)

Related Items (10)

Espaces $K_\sigma$ et espaces des applications continues ⋮ On minimal non-potentially closed subsets of the plane ⋮ Embedding of products \({Q(k)\times B(\tau)}\) in absolute \(A\)-sets ⋮ Absolute Borel sets and function spaces ⋮ Homogeneous Borel Sets of Ambiguous Class Two ⋮ Hausdorff hyperspaces of \(\mathbf{R}^{m}\) and their dense subspaces ⋮ The topological complexity of a natural class of norms on Banach spaces ⋮ On Borel groups ⋮ Hurewicz-like tests for Borel subsets of the plane ⋮ Maps of Borel sets

This page was built for publication: La structure borélienne d'Effros est-elle standard?