Abstract
We prove that for any \(\alpha\in[0,\omega_1)\) there exists a strongly separately continuous function \(f:\ell_\infty\rightarrow [0,1]\) such that \(f\) belongs to Baire class \(\alpha+1\), if \(\alpha\) is finite, and Baire class \(\alpha+2\) and \(f\) does not belong to the Baire class \(\alpha\).
Citation
Olena Karlova. Tomáš Visnyai. "The Baire Classification of Strongly Separately Continuous Functions on \(\ell_\infty\)." Real Anal. Exchange 43 (2) 325 - 332, 2018. https://doi.org/10.14321/realanalexch.43.2.0325
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