
Consider the lists of length six made with the symbols
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Let $q \\in \\mathbb{Q}$ and $x \\in \\mathbb{R}-\\mathbb{Q}
This is a homework problem for my Real Analysis course and I am having trouble getting started in the right direction. I understand the definition of the set of rational numbers and how $\\mathbb{R}-\\
combinatorics - Mathematics Stack Exchange
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Why does one counterexample disprove a conjecture?
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An infinite minimal strongly KC-space possesses a non-trivial
The notion of strongly KC-spaces mean spaces in which every countably compact subset is closed. a space $(X,\\tau )$ is said to be minimal strongly KC if $(X,\\tau )$ is strongly KC but no top...
real analysis - Let $x \in \mathbb{R}$ and assume that for all ...
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