Reparametrization invariance of the classical metric
G.G. Kirilin

TL;DR
This paper argues that the classical metric is invariant under reparametrization, countering recent claims that it depends on parametrization, thus reaffirming the metric's fundamental invariance.
Contribution
The paper provides a proof demonstrating the reparametrization invariance of the classical metric, challenging recent assertions of parametrization dependence.
Findings
Classical metric is reparametrization invariant.
Counterexample to recent claims of parametrization dependence.
Reaffirms the fundamental invariance of the classical metric.
Abstract
There is a statement on the parametrization dependence of the classical metric in the recent paper of N.E.J. Bjerrum-Bohr, J.F. Donoghue, B.R. Holstein, gr-qc/0610096. I completely disagree with this statement. Here I show reparametrization invariance of the classical metric.
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Taxonomy
TopicsAdvanced Algebra and Geometry · Black Holes and Theoretical Physics · Quantum Chromodynamics and Particle Interactions
