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On Representational Capacities, with an Application to General Relativity

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Recent work on the hole argument in general relativity by Weatherall (Br J Philos Sci 69(2):329–350, 2018 ) has drawn attention to the neglected concept of (mathematical) models’ representational capacities.… Click to show full abstract

Recent work on the hole argument in general relativity by Weatherall (Br J Philos Sci 69(2):329–350, 2018 ) has drawn attention to the neglected concept of (mathematical) models’ representational capacities. I argue for several theses about the structure of these capacities, including that they should be understood not as many-to-one relations from models to the world, but in general as many-to-many relations constrained by the models’ isomorphisms. I then compare these ideas with a recent argument by Belot (Noûs, 2017 . https://doi.org/10.1111/nous.12200 ) for the claim that some isometries “generate new possibilities” in general relativity. Philosophical orthodoxy, by contrast, denies this. Properly understanding the role of representational capacities, I argue, reveals how Belot’s rejection of orthodoxy does not go far enough, and makes better sense of our practices in theorizing about spacetime.

Keywords: capacities application; general relativity; application general; representational capacities

Journal Title: Foundations of Physics
Year Published: 2020

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