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4 votes
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Does each $\omega$-narrow topological group have countable discrete cellularity?

Mikhail Tkachenko informed me that the problem has a counterexample, constructed in Example 8.2.1 of his book with Arhangelskii. This example looks as follows. Consider the uncountable power $C_2^{\ …
Taras Banakh's user avatar
3 votes

Quotient of compact metrizable space in Hausdorff space

For the Cantor starcase function $f:C\to[0,1]$ from the standard ternary Cantor set $C$ onto the interval $[0,1]$ and for the standard Euclidean metric $d$ on $C$ the quotient pseudometric $d_\sim$ is …
Taras Banakh's user avatar
19 votes

A good place to read about uniform spaces

For a general audience it can be interesting to know that uniform spaces are just one of two opposite generalizations of metric spaces. Measuring distances with the help of metric, we can be intereste …
Taras Banakh's user avatar