Is there an independent principle of causality in physics?

Mathias Frisch has argued that the requirement that electromagnetic dispersion processes are causal adds empirical content not found in electrodynamic theory. I urge that this attempt to reconstitute a local principle of causality in physics fails. An independent principle is not needed to recover the results of dispersion theory. The use of ‘causality conditions’ proves to be the mere adding of causal labels to an already presumed fact. If instead one seeks a broader, independently formulated grounding for the conditions, that grounding either fails or dissolves into vagueness and ambiguity, as has traditionally been the fate of candidate principles of causality. Introduction Scattering in Classical Electrodynamics Sufficiency of the Physics Failure of the Principle of Causality Proposed 4.1 A sometimes principle 4.2 The conditions of applicability are obscure 4.3 Effects can come before their causes 4.4 Vagueness of the relata and of the notion of causal process Conclusion CiteULike Connotea What's this?
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DOI 10.1093/bjps/axp030
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References found in this work BETA
Mathias Frisch (2009). 'The Most Sacred Tenet'? Causal Reasoning in Physics. British Journal for the Philosophy of Science 60 (3):459-474.
Frank Arntzenius (1990). Causal Paradoxes in Special Relativity. British Journal for the Philosophy of Science 41 (2):223-243.
Mathias Frisch (2009). Causality and Dispersion: A Reply to John Norton: Article. British Journal for the Philosophy of Science 60 (3):487-495.

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Citations of this work BETA
Matt Farr (2016). Review of Mathias Frisch's Causal Reasoning in Physics. [REVIEW] British Journal for the Philosophy of Science (4):axw020.
Mathias Frisch (2012). No Place for Causes? Causal Skepticism in Physics. European Journal for Philosophy of Science 2 (3):313-336.
Steven French (2012). Unitary Inequivalence as a Problem for Structural Realism. Studies in History and Philosophy of Science Part B: Studies in History and Philosophy of Modern Physics 43 (2):121-136.

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