7.1. Lagrangian theory with Z3 symmetry Consider a Lagrangian of a complex field (x) and its conjugate

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7.1. Lagrangian theory with Z3 symmetry Consider a Lagrangian of a complex field (x) and its conjugate †(x) that under a Z3 transformation transform as

(x) → e2πi/3 (x), †(x) → e−2πi/3†(x).

Write down the most general Lagrangian that is invariant under these transfomations.

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