update notations and fix typos
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@@ -153,7 +153,7 @@ Summing over all vertices, the total number of crossing edges is at least $\frac
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So the total number of non-crossing edges is at most $\frac{|E|}{2}$.
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EOP
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QED
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#### Set cover
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@@ -264,7 +264,7 @@ So $n(1-\frac{1}{k})^{|C|-1}=1$, $|C|\leq 1+k\ln n$.
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So the size of the set cover found is at most $(1+\ln n)k$.
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EOP
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QED
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So the greedy set cover is not too bad...
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@@ -350,4 +350,4 @@ $$
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So the approximation ratio for greedy set cover is $H_d$.
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EOP
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QED
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