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Neutrino Mass

The conjecture that neutrinos possess a non-zero mass, a fundamental aspect of neutrino physics. Precise mass values remain a key research area.
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The statement of the theorem

Define the Lagrangian density L\mathcal{L} for the neutrino sector, including the mass term mνm_{\nu}. For a massive neutrino field ν\nu, the mass term contributes to the Lagrangian as: \nLmass=12νˉ(Mν)ijν+h.c.\mathcal{L}_{mass} = -\frac{1}{2} \bar{\nu} (M_{\nu})_{ij} \nu + \text{h.c.} \nwhere ν\nu is the neutrino field, and (Mν)ij(M_{\nu})_{ij} is the 3×33 \times 3 neutrino mass matrix in the flavor basis, whose eigenvalues represent the physical masses mim_i of the mass eigenstates.
Source: Wikipedia