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9.15 Circle[2CF]
It is a closed set in \(ℝ^ 2\), so we can think of it as a complete metric space with the Euclidean distance \(d(x,y)=|x-y|_{ℝ^ 2}\).
As usual, given \(t∈ℝ\), we indicate with \([t]\) the class of elements in \(ℝ/2𝜋\) equivalent to \(t\).
Exercises
[0Y5]
[0Y7]
[0Y9]
[0YB]
[0YD]
[0YF]
[ [0YG]]
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