Now I'm trying to remember how "open" and "closed" were defined... Wasn't it about that the limit of a series of numbers in an open set may converge to something that isn't in the set itself? And then a closed set is the complement of an open set? Or the other way around? And then sets like the set of the real numbers can be both open and closed at the same time...

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@vaporeon_ sets can be open and closed at the same time. they are called, and this is not a joke, "clopen sets"

@wallhackio But is the definition that I'm trying to remember correct or did I get that wrong?

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