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 Borels Conjecture in Topological Groups


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We introduce a natural generalization of Borels Conjecture. For each infinite cardinal number $\kappa$, let {\sf BC}$ {\kappa}$ denote this generalization. Then ${\sf BC} {\aleph 0}$ is equivalent to the classical Borel conjecture. Assuming the classical Borel conjecture, $ eg{\sf BC} {\aleph 1}$ is equivalent to the existence of a Kurepa tree of h

Autor: Fred Galvin; Marion Scheepers

Fuente: https://archive.org/



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