Given a vector space $V$, prove that every $omega inleft(V^{star} ight)^{star}$ can be uniquely associated with a
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Given a vector space $V$, prove that every $\omega \in\left(V^{\star}\right)^{\star}$ can be uniquely associated with a vector $\vec{v} \in V$, such that $\omega(f)=\langle
f, \vec{v}angle$.
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Related Book For
Mathematical Methods For Physics An Introduction To Group Theory Topology And Geometry
ISBN: 9781107191136
1st Edition
Authors: Esko Keski Vakkuri, Claus Montonen, Marco Panero
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