The Baire classification of strongly separately continuous functions on ℓ∞
Karlova, Olena · Visnyai, Tomáš
Original · EN
We prove that for any α∈[0,ω₁) there exists a strongly separately continuous function f:ℓ∞→ [0,1] such that f belongs to the (α+1)'th /(α+2)'th/ Baire class and does not belong to the α'th Baire class if α is finite /infinite/.
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