Given the following set
Let $ x \in B[(0,0),1]$ in $\mathbb{R^2} $
How do I proof that the set $A = B[(0,0),1] - \{x\}$ is not compact by using Lebesgue-Borel theorem/condition/definition?
Given the following set
Let $ x \in B[(0,0),1]$ in $\mathbb{R^2} $
How do I proof that the set $A = B[(0,0),1] - \{x\}$ is not compact by using Lebesgue-Borel theorem/condition/definition?
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