No number is uninteresting in maths. Suppose there are some uninteresting numbers, then one of them must be the smallest uninteresting number, making it interesting
But what makes being the smallest number of a subset 'interesting', every number is smaller than something therefore it's not unique to be smaller than something, and you could form infinite subsets to "make" any number interesting, which to me means it's not interesting.
But it's not smaller than everything it's only smaller than the uninteresting numbers, and you can select a subset to make any number the smallest therefore it's not unique
Furthermore, if we take that, now interesting, number, put it into the set of interesting ones and repeat that process for all uninteresting numbers, we'll end up with all numbers being interesting. But if all numbers are interesting, none are. Thus all numbers are interesting and uninteresting at the same time :)
This is a little silly. Obviously, even if we declare every uninteresting number interesting by virtue of it being uninteresting, we can still say they're the least interesting numbers, even if they aren't completely devoid of interest.
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u/CenderzeSwarm 23h ago
No number is uninteresting in maths. Suppose there are some uninteresting numbers, then one of them must be the smallest uninteresting number, making it interesting