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Why Mobius strip closed?Mobius strip is compact because it is confined and closed. But I can't understand closed of Mobius strip. Help please.
The Mobius strip is a non-orientable surface that is compact and closed in the context of topology. The term "closed" refers to the property that every Cauchy sequence on the Mobius strip converges to a limit that also lies within the surface. This characteristic is essential for understanding the topology of the Mobius strip, particularly in relation to its edges and the implications for sequences defined on it.
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