Listened to Barandes and Maudlin discuss it, and they didn't get to the point of realizing that their theories both discussed the same set of objects. Wave functions, trajectories, and probability distributions.
That said I am realizing there is one thing not covered by Barandes
hmm indivisible stochastic processes and Bohmian mechanics seem to rhyme with each other pretty closely...
Namely the way that both track a complex wave function in configuration space, alongside an individual point in that same configuration space, satisfying the Born rule.