  We construct an effective field theory (EFT) model that describes matter
field interactions with Schwarzschild mini-black-holes (SBH's), treated as a
scalar field, $B_0(x)$. Fermion interactions with SBH's require a random
complex spurion field, $\theta_{ij}$, which we interpret as the EFT description
of "holographic information," which is correlated with the SBH as a composite
system. We consider Hawking's virtual black hole vacuum (VBH) as a Higgs phase,
$\langle B_0 \rangle =V$. Integrating sterile neutrino loops, the field
$\theta_{ij}$ is promoted to a dynamical field, necessarily developing a
tachyonic instability and acquiring a VEV of order the Planck scale. For $N$
sterile neutrinos this breaks the vacuum to $SU(N)\times U(1)/SO(N)$ with $N$
degenerate Majorana masses, and $(1/2)N(N+1)$ Nambu-Goldstone
neutrino-Majorons. The model suggests many scalars fields, corresponding to all
fermion bilinears, may exist bound nonperturbatively by gravity.
