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Jul 13 at 19:59 vote accept Hendriksdf5
Jul 13 at 15:49 history edited Qmechanic CC BY-SA 4.0
added 6 characters in body; edited tags; edited title
Jul 13 at 14:21 answer added Cosmas Zachos timeline score: 2
Jul 12 at 15:11 comment added Hendriksdf5 For the two middle terms I get $\frac{ig}{2}[\Phi^\dagger\tau^a A^a_\mu,\partial^\mu]\Phi$ and for the last term using $\tau^a\tau^b = \delta^{ab} 1 + i \epsilon^{abc} \tau^c$, $\frac{g^2}{4}[\Phi^\dagger A^a_\mu A^{a\mu}\Phi + i \Phi^\dagger \epsilon^{abc} \tau^c A^a_\mu A^{b\mu} \Phi$] is this korrekt? @CosmasZachos
S Jul 12 at 14:31 history suggested Gabriel Ybarra Marcaida
Homework tag
Jul 12 at 13:14 review Suggested edits
S Jul 12 at 14:31
Jul 12 at 13:11 comment added Cosmas Zachos Antidistribute the two middle terms and condense the evident anticommutator of the Pauli matrices in the last term.
Jul 12 at 13:10 history edited Cosmas Zachos CC BY-SA 4.0
edited body
Jul 12 at 9:07 history asked Hendriksdf5 CC BY-SA 4.0