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A math problem: (x, y) ≠ x ≠ 0, y ≠ 0 ≠ Is it an open area or a closed area, or nothing?
X≠0, y≠0, if the coordinate axis is removed, any two points in different quadrants cannot be connected by a polyline whose points all belong to the set, so it is not an open area.

(x,y) 1 < x? +y? ≤2﹜ Nothing, an open region must be an open set first, but a closed region must be a closed set first. Obviously, this set is neither open nor closed.