What is limit point in topology
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In mathematics, a limit point of a set S in a topological space X is apoint x that can be "approximated" bypoints of S in the sense that every neighbourhood of x with respect to thetopology on X also contains a point of S other than x itself.
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here's your answer :
In mathematics, a limit point of a set S in a topological space X is apoint x that can be "approximated" bypoints of S in the sense that every neighbourhood of x with respect to thetopology on X also contains a point of S other than x itself.
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Limit Point of a Set. Let be a topological space with topology , and be a subset of . A point x ∈ X is said to be the limit point or accumulation point or cluster point of if each open set containing contains at least one point of different from .
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