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On 2024-12-17 19:29:52 +0000, WM said:Mathematics says the covering by intervals is 3/oo. Therefore the ratio between not covered part and covered part of the positive real axis is oo/3. That implies an average of oo/3 which in some locations must be realized.
On 17.12.2024 14:08, Mikko wrote:There is no next interval and therefore no distance to the next intervalOn 2024-12-16 11:04:17 +0000, WM said:>
>>False. Regardless which interval is "the" interval the distance to that>
interval is finite and the length of the interval is non-zero so the
ratio is finite.
Well, it is finite but huge. Much larger than the interval and therefore the finite intervals are not dense.
They are dense because there are other intervals between the point and the
interval.
The distance between intervals (in some location) is finite but much, much larger than the finite length of the interval. This distance is the distance between intervals which are next to each other. Therefore there is nothing in between.
as there are always other intervals nearer.
You haven't prove your claim and can't prove so it is just an unujustifiedAbove a mathematician can find a sober mathematical derivation.
opnion.
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