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The set of rational numbers is neither opened nor closed. 1. Find a point in the set which there is no e-neighborhood contained in the set. 2. Find a limit point not contained in the set
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The e-neighborhood of a point, x is the open-interval (x-e, x+e) where e is any positive real number. |dw:1570491217653:dw|
A set is closed if it contains its limit points. A limit point is if every e-neighborhood of that point intersects the set at some point other than x
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