Inner Product Space
# Definition
Suppose $V$ is a Vector Space with Inner Product $\langle \cdot, \cdot, \rangle$. Then $(V, \langle \cdot, \cdot \rangle)$ is an Inner Product Space.
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Suppose $V$ is a Vector Space with Inner Product $\langle \cdot, \cdot, \rangle$. Then $(V, \langle \cdot, \cdot \rangle)$ is an Inner Product Space.