Question: Theorem 4.31 A set SR is closed if and only if every convergent sequence (an) in S has the property that limnanS.
Theorem 4.31 A set SR is closed if and only if every convergent sequence (an) in S has the property that limnanS.
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To understand Theorem 431 lets break down what it means for a set S subseteq mathbbR to be closed in ... View full answer
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