Definition: A topological space $X$ is totally disconnected if for all $x \in X$ , the connected component of $X$ containing $x$ is $\{x \}$.
My question is:
Is there a totally disconnected topological space so which is not Hausdorff?
Definition: A topological space $X$ is totally disconnected if for all $x \in X$ , the connected component of $X$ containing $x$ is $\{x \}$.
My question is:
Is there a totally disconnected topological space so which is not Hausdorff?
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