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On 04.11.2024 11:31, Mikko wrote:Depends on the set of intervals. There is no nearest from Cantor's set.On 2024-11-04 09:55:24 +0000, WM said:In geometry it has.
On 03.11.2024 23:18, Jim Burns wrote:No, it hasn't.
There aren't any neighboring intervals.That is wrong. The measure outside of the intervals is infinite. Hence there exists a point outside. This point has two nearest intervals
Any two intervals have intervals between them.
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