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SOLVED: Some questions on operator norms Let V be a Hilbert space with inner product ( ) and norm || ||. Let a ∈ V be a given vector. The function Ax = (
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SOLVED: A little bit of algebra: Let V be any vector space equipped with an inner product (or scalar product) (,, ), and a corresponding norm ||u|| = √(u,u). Prove the parallelogram
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Norm Derivatives and Characterizations of Inner Product Spaces: Alsina, Claudi, Sikorska, Justyna, Tomas, M. Santos: 9789814287265: Amazon.com: Books
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real analysis - sup of Norm equals sup of inner product - Mathematics Stack Exchange