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Measurability and measure homomorphisms
If $X$ and $Y$ are $T_1$ topological spaces, and $P$ and $Q$ are $\sigma$-algebras on $X$ and $Y$ respectively, does there exist a measurable $\sigma$-algebra $M$ on $X\times Y$ such that $P\otimes Q$ is a sub-$\sigma$-algebra of $M$?
A:
Yes, but not necessarily in the product topology. There are measurability (Borel) constructions that work, but if you want a general topological one then the answer is no. If $X, Y$ are first-countable Hausdorff, there is a natural Hausdorff topology that is determined by the convergent nets: you take as a basic open set the set of convergent nets. This is the so-called $F_\sigma$ topology. It is a product topology, but not a product $\sigma$-algebra; if $P, Q$ are $\sigma$-algebras of subsets of $X, Y$, then $P\otimes Q$ is
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