Let \(a_{\mu\nu} \) give the Lorentz transformation \[x'^{\mu}=a_{\mu\nu} x^\nu.\] Show that there exists an invertible matrix \(S\) such that \[S\gamma_\mu S^{-1}= a_{\mu\nu}\gamma^\nu . \]
qft-pso-06001
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4727:Diamond Point
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