Fix except -> expect
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@ -685,6 +685,6 @@ In a random coloring, the probability that the endpoints
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of a single edge have different colors is $1/2$.
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of a single edge have different colors is $1/2$.
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Hence, the expected number of edges whose endpoints
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Hence, the expected number of edges whose endpoints
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have different colors is $m/2$.
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have different colors is $m/2$.
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Since it is excepted that a random coloring is valid,
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Since it is expected that a random coloring is valid,
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we will quickly find a valid coloring in practice.
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we will quickly find a valid coloring in practice.
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