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Let H be a finite dimensional inner product space.
Let be a finite dimensional subspace of with.
Let E be a finite dimensional Banach space.
Let be a finite dimensional inner product space.
Let V be a finite dimensional Euclidean space.
Let be a finite dimensional normed space, and let be nonempty.
Similar(37)
Then Z is a finite dimensional space.
where As is a finite dimensional space, we have for.
Hence (H^{0}) is a finite dimensional space too.
The space (mathcal {P}_2) is a finite dimensional linear space.
L∞(F) is an infinite dimensional space, and ℝ n is a finite dimensional space.
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