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Dressing vs. Fixing: On How to Extract and Interpret Gauge-Invariant Content

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arxiv 2404.18582 v3 pith:2C3SW66Y submitted 2024-04-29 physics.hist-ph hep-ph

classification physics.hist-phhep-ph
keywords gaugegauge-invariantfieldfixingliteraturestandardbeendressing
verification ladder T0 review T1 audit T2 compute T3 formal
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There is solid consensus among physicists and philosophers that, in gauge field theory, for a quantity to be physically meaningful or real, it must be gauge-invariant. Yet, every "elementary" field in the Standard Model of particle physics is actually gauge-variant. This has led a number of researchers to insist that new manifestly gauge-invariant approaches must be established. Indeed, in the foundational literature, dissatisfaction with standard methods for reducing gauge symmetries has been expressed: Spontaneous symmetry breaking is deemed conceptually dubious, while gauge fixing suffers the same limitations and is subject to the same criticisms as coordinate choices in General Relativity. An alternative gauge-invariant proposal was recently introduced in the literature, the so-called "dressing field method" (DFM). It is a mathematically subtle tool, and unfortunately prone to be confused with simple gauge transformations, hence with standard gauge~fixings. As a matter of fact, in the physics literature the two are often conflated, and in the philosophy community some doubts have been raised about whether there is any substantial difference between them. Clarifying this issue is of special significance for anyone interested in both the foundational issues of gauge theories and their invariant formulation. It is thus our objective to establish as precisely as possible the technical and conceptual distinctions between the DFM and gauge fixing.

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Cited by 2 Pith papers

Reviewed papers in the Pith corpus that reference this work. Sorted by Pith novelty score. Full citation record

  1. Toward Manifest Relationality in Transformers via Symmetry Reduction

    cs.LG 2026-02 conditional novelty 6.0 of 10

    Transformer attention and parameter optimization can be rewritten on symmetry-reduced relational variables (Gram matrices and invariant parameter composites), removing coordinate redundancies by construction.

  2. Manifestation of Quantum Forces in Spacetime: Towards a General Theory of Quantum Forces

    physics.gen-ph 2025-07 reject novelty 2.0 of 10

    The paper defines a 'quantum force wave equation' and a modified Einstein equation, but these reduce to identities once the central operator is defined, and the motivating derivation is flawed.

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