In this article, I discuss a trivialization worry for Hartry Field’s official formulation of the access problem for mathematical realists, which was pointed out by Øystein Linnebo (and has recently been made much of by Justin Clarke-Doane). I argue that various attempted reformulations of the Benacerraf problem fail to block trivialization, but that access worriers can better defend themselves by sticking closer to Hartry Field’s initial informal characterization of the access problem in terms of (something like) general epistemic norms of coincidence avoidance.

The paper builds upon familiar arguments against identifying the proposition that Brutus stabbed Caesar with a given sequence containing Brutus, Caesar, and the stabs relation. It identifies a further problem, one that affects not only traditional Russellian accounts of propositions, but also the recent act-theoretic approach championed by Scott Soames and Peter Hanks. The problem is that there is no clear content to the idea that the pair  < Brutus, Caesar> instantiates the stabs relation. It is argued that this further problem presents a decisive objection to the act-theoretic approach to propositions.