Definition
55
[0QX] Given a sequence \((x_ n)_ nβ X\), a point \(xβ X\) is said to be a limit point for \((x_ n)_ n\) if there is a subsequence \(n_ k\) such that \(\lim _{kββ} x_{n_ k}=x\).
EDB β 0QX
View
Authors:
"Mennucci , Andrea C. G."
.
Bibliography
Book index
Book index
- cluster point, in a metric space
- accumulation point, in metric spaces
- topology, in metric spaces
- metric space
Managing blob in: Multiple languages