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@@ -30,9 +30,9 @@ Choose $N\geq \frac{1}{\epsilon}$, then $\forall n\geq N,\frac{\overline{d}(x_n,
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We will use the topological space above to prove the following theorem.
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#### Theorem for metrizable spaces
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#### Urysohn metrization theorem
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If $X$ is a regular and second countable topological space, then $X$ is metrizable.
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If $X$ is a normal (regular and second countable) topological space, then $X$ is metrizable.
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<details>
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