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In advanced mathematics, the notion of distance leads to new notions of convergence and continuity, which are surprisingly similar to those seen in one and several variable calculus. This is because:
In advanced mathematics, the notion of distance leads to new notions of convergence and continuity, which are surprisingly similar to those seen in one and several variable calculus. This is because:
The theory of metric spaces aims to:
The theory of metric spaces aims to:
What is a metric space in advanced mathematics?
What is a metric space in advanced mathematics?
Why do we need to find the distance between more complicated objects than numbers and vectors in advanced mathematics?
Why do we need to find the distance between more complicated objects than numbers and vectors in advanced mathematics?
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What leads to new arguments in advanced mathematics that are surprisingly similar to those seen in one and several variable calculus?
What leads to new arguments in advanced mathematics that are surprisingly similar to those seen in one and several variable calculus?
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