Geometry, Fields, and Spacetime.

I present an argument against a relational theory of spacetime that regards spacetime as a 'structural quality of the field'. The argument takes the form of a trilemma. To make the argument, I focus on relativistic worlds in which there exist just two fields, an electromagnetic field and a gravitati...

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Detalles Bibliográficos
Publicado en:British Journal for the Philosophy of Science Vol. 70; no. 4; pp. 1097 - 1118
Autor principal: Binkoski, James
Formato: Artículo
Publicado: University of Chicago Press Dec2019
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Acceso en línea:Ver este registro en EBSCOhost
Descripción
Sumario:I present an argument against a relational theory of spacetime that regards spacetime as a 'structural quality of the field'. The argument takes the form of a trilemma. To make the argument, I focus on relativistic worlds in which there exist just two fields, an electromagnetic field and a gravitational field. Then there are three options: either spacetime is a structural quality of each field separately, both fields together, or one field but not the other. I argue that the first option founders on a problem of geometric coordination and that the second and third options collapse into substantivalism. In particular, on the third option it becomes clear that the relationalist's path to Leibniz equivalence is no simpler or more straightforward than the substantivalist's. 1 Introduction 2 Background 2.1 Relational theories of spacetime 2.2 Brief remarks on general relativity 3 First Horn: Geometric Coordination 4 Second Horn: Problems of Coincidence 5 Third Horn: General Relativity and Gauge 5.1 Preventing collapse 5.2 The revised shift argument 6 Conclusion