2019
DOI: 10.1016/j.shpsb.2018.08.002
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Explanation, analyticity and constitutive principles in spacetime theories

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Cited by 6 publications
(11 citation statements)
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“…43 The final step is provided by the following result: if the action is invariant (up to a divergence term) under certain transformations, then the equations of motion derived from it through Hamilton's principle are form invariant under such transformations. 44 Then, from the conservation expressions ∂ b T ab = 0, we have proved the existence of equations of motion that are Poincaré invariant. As this holds only on certain neighbourhoods of each point, the claim has only local approximate validity.…”
Section: How the Gravitational Field Equations Constrain Matter Lawsmentioning
confidence: 96%
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“…43 The final step is provided by the following result: if the action is invariant (up to a divergence term) under certain transformations, then the equations of motion derived from it through Hamilton's principle are form invariant under such transformations. 44 Then, from the conservation expressions ∂ b T ab = 0, we have proved the existence of equations of motion that are Poincaré invariant. As this holds only on certain neighbourhoods of each point, the claim has only local approximate validity.…”
Section: How the Gravitational Field Equations Constrain Matter Lawsmentioning
confidence: 96%
“…In view of this, the DA accepts, like the GA, the ontological autonomy of the metric, which means that it may be possible that its symmetries be different from the symmetries 1 Examples of the geometrical approach can be found in [31], [25]. 2 Critical discussions of the limits of the GA can be found in [44], [39], [1], [32], [8] 3 [40], p. 20. 4 Janssen's version of GA (see [25]) claims to be ontologically neutral and not to imply commitment to a sustantivalist perspective.…”
Section: Mr1mentioning
confidence: 99%
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