Weatherall, James Owen and Manchak, John Byron (2013) The Geometry of Conventionality. [Preprint]
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Abstract
Hans Reichenbach famously argued that the geometry of spacetime is conventional in relativity theory, in the sense that one can freely choose the spacetime metric so long as one is willing to postulate a "universal force field". Here we make precise a sense in which the field Reichenbach defines fails to be a "force". We then argue that there is an interesting and perhaps tenable sense in which geometry is conventional in classical spacetimes. We conclude with a no-go result showing that the variety of conventionalism available in classical spacetimes does not extend to relativistic spacetimes.
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| Item Type: | Preprint |
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| Additional Information: | This version correct a serious typo in the previous draft. |
| Keywords: | Reichenbach, conventionality of geometry, general relativity, Newton-Cartan theory, geometrized Newtonian gravitation |
| Subjects: | Specific Sciences > Physics > Classical Physics General Issues > Conventionalism General Issues > Logical Positivism/Logical Empiricism General Issues > Philosophers of Science Specific Sciences > Physics Specific Sciences > Physics > Relativity Theory |
| Depositing User: | James Owen Weatherall |
| Date Deposited: | 20 Feb 2013 08:32 |
| Last Modified: | 08 Aug 2013 04:26 |
| Item ID: | 9577 |
| URI: | http://philsci-archive.pitt.edu/id/eprint/9577 |
Available Versions of this Item
- The Geometry of Conventionality. (deposited 08 Feb 2013 09:36)
- The Geometry of Conventionality. (deposited 20 Feb 2013 08:32)[Currently Displayed]
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