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Q:

Show that every non-separable space is a Hausdorff space

I have a question about this problem:
Let $X$ be a non-separable space, prove that it is Hausdorff.
Here is my proof:
Let $x$ and $y$ be two different points in $X$. Since $X$ is non-separable, there is an open set $U$ which contains $x$ but not $y$. This set will look like $x \in U$ and $y
otin U$ (but this is trivial, since it is an open set!).
Then, since $\emptyset
eq U, \forall x \in U, \exists y
otin U$ also holds. So we have two different points $x, y \in X$. Since $X$ is Hausdorff, there is open sets $U, V$ with $x \in U$, $y \in V$ but $U \cap V = \emptyset$.
In this case, $x \in U \cap V$ and $y \in U \cap V$. So we have two different points $x, y

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