Topology Proceedings
نویسنده
چکیده
We prove a theorem whose countable version is that a zero-dimensional polyadic space of countable tightness is a Uniform Eberlein compact space. We prove that if a point p of a polyadic space Y has πχ(p, Y ) = κ > ω, then there exists K ⊂ Y such that p ∈ K and K is homeomorphic to the Cantor cube 2.
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