Selection principles in mathematics: A milestone of open problems
arXiv:math/0312182 · doi:10.1285/i15900932v22n2p179
Abstract
We survey some of the major open problems involving selection principles, diagonalizations, and covering properties in topology and infinite combinatorics. Background details, definitions and motivations are also provided.
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Cited by in corpus (6)
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- o-bounded groups and other topological groups with strong combinatorial properties
- Products of Menger spaces in the Miller model
- The combinatorics of tau-covers
- Can a Borel group be generated by a Hurewicz subspace?
- Projective versions of the properties in the Scheepers Diagram