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Update topology_complex_plane.html
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content/topology_complex_plane.html

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@@ -288,7 +288,7 @@ <h2>Topological space</h2>
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https://www.youtube.com/watch?v=pSjahcOnJvU
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-->
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A set $S$ is <em id="open-set">open</em> if for every $z\in S,$ exits
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A set $S$ is <em id="open-set">open</em> if for every $z\in S,$ exists
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$\varepsilon&gt;0$ such that
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$$B_{\varepsilon}(z)\subset S.$$
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That is, $\text{Int } S= S.$

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