Let $X,Y$ be completely regular Baire spaces. Is it true that every real valued separately continuous function on $X\times Y$ has a point of continuity?



Point of continuity of separately continuous functions
A counterexample to this problem (with $X$ Baire and $Y$ compact) was recently constructed by Mykhaylyuk and Pol in [this preprint](https://arxiv.org/pdf/1809.05799.pdf).


