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Gary Godfrey
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This is just an example of an important property of the GL(N) Lie Group tensor operators. It means that the tensor operator $\gamma^{\mu}$ transforms like a 4-vector under conjugation.

Please see my answer to "Do the Dirac matrices form a proper four-vector?" which might have been better posted here.

This is just an example of an important property of Lie Group tensor operators. It means that the tensor operator $\gamma^{\mu}$ transforms like a 4-vector under conjugation.

Please see my answer to "Do the Dirac matrices form a proper four-vector?" which might have been better posted here.

This is just an example of an important property of the GL(N) Lie Group tensor operators. It means that the tensor operator $\gamma^{\mu}$ transforms like a 4-vector under conjugation.

Please see my answer to "Do the Dirac matrices form a proper four-vector?" which might have been better posted here.

Source Link
Gary Godfrey
  • 3.4k
  • 1
  • 12
  • 16

This is just an example of an important property of Lie Group tensor operators. It means that the tensor operator $\gamma^{\mu}$ transforms like a 4-vector under conjugation.

Please see my answer to "Do the Dirac matrices form a proper four-vector?" which might have been better posted here.