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vector space and metric space both are spaces. is there any relation between them?
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vector space is a space that is complient with well known axioms. A metric space is a vector space with distance defined on it.
means in a metric space when we take a set say X then X must be vector space?
A vector space is more general, a metric space has an additional specification that gives a "size" measurement.
it depends on your X choice. It will have to include the 0 vector to be a subspace of a vector space
please explain ''It will have to include the 0 vector to be a subspace of a vector space'' if you can.
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means X is vector space or subspace of a vector space then why u specify 0 vector?
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