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  1. Physics and Leibniz's principles.Simon Saunders - 2003 - In Katherine Brading & Elena Castellani (eds.), Symmetries in Physics: Philosophical Reflections. Cambridge University Press. pp. 289--307.
    It is shown that the Hilbert-Bernays-Quine principle of identity of indiscernibles applies uniformly to all the contentious cases of symmetries in physics, including permutation symmetry in classical and quantum mechanics. It follows that there is no special problem with the notion of objecthood in physics. Leibniz's principle of sufficient reason is considered as well; this too applies uniformly. But given the new principle of identity, it no longer implies that space, or atoms, are unreal.
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  • Quantum statistics, identical particles and correlations.Dennis Dieks - 1990 - Synthese 82 (1):127 - 155.
    It is argued that the symmetry and anti-symmetry of the wave functions of systems consisting of identical particles have nothing to do with the observational indistinguishability of these particles. Rather, a much stronger conceptual indistinguishability is at the bottom of the symmetry requirements. This can be used to argue further, in analogy to old arguments of De Broglie and Schrödinger, that the reality described by quantum mechanics has a wave-like rather than particle-like structure. The question of whether quantum statistics alone (...)
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  • Atomic metaphysics.Nick Huggett - 1999 - Journal of Philosophy 96 (1):5-24.
  • The relations between things' versus 'the things between relations': The deeper meaning of the hole argument.John Stachel - 2002 - In David B. Malament (ed.), Reading Natural Philosophy: Essays in the History and Philosophy of Science and Mathematics. Open Court. pp. 231--66.
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  • Indiscernibles, General Covariance, and Other Symmetries: The Case for Non-Reductive Relationalsm.Simon Saunders - 2003 - In A. Ashtekar (ed.), Revisiting the Foundations of Relativistic Physics. pp. 151--173.