3. A space with norm ||||= sup{|xi| Banach space. = (x1,x2,..) El} is not a

Advanced Engineering Mathematics
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sup{xVx (x1,x2,...) € } is not a
=
=
3. A space with norm ||x|||
Banach space.
4. Every normed space is a pre-Hilbert space.
5. Let M be non empty subset of a Hilbert space H then M is a
subspace of H
Transcribed Image Text:sup{xVx (x1,x2,...) € } is not a = = 3. A space with norm ||x||| Banach space. 4. Every normed space is a pre-Hilbert space. 5. Let M be non empty subset of a Hilbert space H then M is a subspace of H
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