Mirroring as an a priori symmetry

Philosophy of Science 74 (4):452-480 (2007)
Abstract
A relationist will account for the use of ‘left’ and ‘right’ in terms of relative orientations, and other properties and relations invariant under mirroring. This analysis will apply whenever mirroring is a symmetry, so it certainly applies to classical mechanics; we argue it applies to any physical theory formulated on a manifold: it is in this sense an a priori symmetry. It should apply in particular to parity violating theories in quantum mechanics; mirror symmetry is only broken in such theories as a special symmetry.
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References found in this work BETA
Harvey R. Brown & Roland Sypel (1995). On the Meaning of the Relativity Principle and Other Symmetries. International Studies in the Philosophy of Science 9 (3):235 – 253.
John Earman & John Norton (1987). What Price Spacetime Substantivalism? The Hole Story. British Journal for the Philosophy of Science 38 (4):515-525.
Carl Hoefer (2000). Kant's Hands and Earman's Pions: Chirality Arguments for Substantival Space. International Studies in the Philosophy of Science 14 (3):237 – 256.

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