
doi: 10.1007/bf02844532
\textit{S. Kempisty} introduced the notion of quasicontinuity [Fundam. Math. 19, 184-197 (1932; Zbl 0005.19802)] and showed its importance in problems involving separate versus joint continuity. The authors study an analogue of symmetric quasicontinuity of a function defined on the product of three spaces. Several earlier results are generalized.
separate continuity, Weak and generalized continuity, first category, Baire space, \(G_{\delta }\) subset, joint continuity, symmetric quasicontinuity
separate continuity, Weak and generalized continuity, first category, Baire space, \(G_{\delta }\) subset, joint continuity, symmetric quasicontinuity
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