  We show that the Aldous--Hoover Theorem, giving representations for
exchangeable arrays of Borel-valued random variables, extends to random
variables where the common distribution of the random variables is Radon, or
even merely compact, a weaker condition that does not even require that the
values come from a Hausdorff space. This extends work of Alam
\cite{alam2023generalizing} who showed a similar generalization of the di
Finetti--Hewitt-Savage Theorem.
