  From the dynamics of a broad class of classical mean-field glass models one
may obtain a quantum model with finite zero-temperature entropy, a quantum
transition at zero temperature, and a time-reparametrization (quasi-)invariance
in the dynamical equations for correlations. The low eigenvalue spectrum of the
resulting quantum model is directly related to the structure and exploration of
metastable states in the landscape of the original classical glass model. This
mapping reveals deep connections between classical glasses and the properties
of SYK-like models.
