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This construction suggests the definition of the fields: ψ L(x,q ) = lim G→∞ G−1∑ i=0 ψ Liq−i, ψ R(x,r ) = lim G→∞ G−1∑ j=0 ψ Rir−j

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fields

hep-th 1

years

2019 1

verdicts

REJECT 1

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Flavor Moonshine

hep-th · 2019-08-29 · reject · novelty 6.0

The paper claims that the mass matrices of leptons, quarks, and neutrinos are Fourier coefficient matrices of SL(2,Z(√2)) modular forms, with parameter-free agreement for charged leptons and fitted agreement for quarks and neutrinos.

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  • Flavor Moonshine hep-th · 2019-08-29 · reject · none · ref 1

    The paper claims that the mass matrices of leptons, quarks, and neutrinos are Fourier coefficient matrices of SL(2,Z(√2)) modular forms, with parameter-free agreement for charged leptons and fitted agreement for quarks and neutrinos.