Simplified Renormalizable $T^{{}^{\prime }}$ Model for Tribimaximal Mixing and Cabibbo Angle

Abstract

In a simplified renormalizable model where the neutrinos have PMNS (Pontecorvo-Maki-Nakagawa-Sakata) mixings tan${}^2{\theta }_{12}=1/2,{\theta }_{13}=0,{\theta }_{23}=\pi /4$ and with flavor symmetry $T^{{}^{\prime }}$ there is a corresponding prediction where the quarks have CKM (Cabibbo-Kobayashi-Maskawa) mixings tan$2{\Theta }_{12}=\frac{\sqrt{2}}{3},{\Theta }_{13}=0,{\Theta }_{23}=0$.

Further typos corrected

References in corpus (9)

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• Tri-bimaximal Neutrino Mixing and Quark Masses from a Discrete Flavour Symmetry
• Simple Non-Abelian Finite Flavor Groups and Fermion Masses
• Maximal Neutrino Mixing from a Minimal Flavor Symmetry
• Flavor Symmetry for Quarks and Leptons
• Anomaly Conditions for Non-Abelian Finite Family Symmetries
• Discrete Anomalies of Binary Groups

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