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If X is a separable space, then (X widehat{F})) is also a separable space.
Let X be a separable space and S an equicontinuous set in X γ,U).
We also showed that a separable space such that has and is sequentially compact has the.
Let X be a separable space, A a closed subset of X and (varphi colonOmegatimes Xmultimap X) a measurable map with nonempty closed values.
If Φ is locally integrable, then (E_{Phi}(Omega)) is a separable space, and (E_{Phi}(Omega)=K_{Phi}(Omega)=L_{Phi}(Omega)) if and only if (PhiinDelta_{2}).
Let X be a separable space, K a weak* compact set in X γ,U), S an equicontinuous set in X γ,U), and V ∈ N X X ), V ∙ = { f ∈ X ( γ, U ) : ∣ f ( x ) ∣ ≤ 1, ∀ x ∈ V }.
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In particular, the Reichardt model (as well as opponent combinations of energy models) predicts a separable space-time symmetry in the 2-bar interaction that is not observed in our measurements, while the non-opponent energy model predicts an inseparable, oriented interaction very similar to the measured cortical responses.
Let H be a separable infinite dimensional Hilbert space.
Let be a separable infinite dimensional Banach space.
Let be a separable infinite dimensional real Banach space.
If is a real separable space such that either.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com