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Todd Trimble
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Yes, there are many (simple) characterizations of when a normed space is an inner product space. Here are two book references, one with Google preview (Inner Product Structures: Theory and Applications By V.I. Istratescu), the other you can hopefully get at your library (Characterizations of Inner Product Spaces by Dan Amir).

Yes, there are many (simple) characterizations of when a normed space is an inner product space. Here are two book references, one with Google preview, the other you can hopefully get at your library.

Yes, there are many (simple) characterizations of when a normed space is an inner product space. Here are two book references, one with Google preview (Inner Product Structures: Theory and Applications By V.I. Istratescu), the other you can hopefully get at your library (Characterizations of Inner Product Spaces by Dan Amir).

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Jonas Meyer
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Yes, there are many (simple) characterizations of when a normed space is an inner product space. Here are two book references, one with Google preview, the other you can hopefully get at your library.