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Let Z be a fixed separable operator space, X⊂Y general separable operator spaces, and T: X→Z a completely bounded map.
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It was a Fixes match.
Let B be a finite, separable von Neumann algebra.
Let M be a complete separable metric space.
Let, and let be a real separable Banach space.
Let E be a real separable Banach space.
Let ℋ be a real separable Hilbert space.
Let ( H, 〈 ⋅, ⋅ 〉 H, ∥ ⋅ ∥ H ) be a real separable Hilbert space.
Let ((H, cdot,cdot))) be a real separable Hilbert space.
Let ({mathcal {H}}) be a (complex, separable) Hilbert space.
Let H be a Hilbert separable Banach space.
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