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Eclectic flavour symmetries without flavons
We develop a new framework in which eclectic groups are realised as flavour symmetries without flavons. Focusing on the group $Ω(1)$, we show that it can be realised as a finite image of the integral Jacobi group, i.e. the semidirect product of $H({\mathbb Z})$ with $SL(2,{\mathbb Z})$, acting on tw
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