  The Bell-KS theorem and the more recent $\psi$-epistemic \emph{no-go}
theorems of QM are discussed in the context of Entropic Dynamics. In doing so
we find that the Bell-KS theorem allows for, a perhaps overlooked,
hybrid-contextual model of QM in which one set of commuting observables
(position in this case) is non-contextual and all other observables are
contextual. Entropic Dynamics is in a unique position as compared to other
foundational theories of QM because it derives QM using standard techniques in
Bayesian probability theory. In this formalism, position is the preferred basis
from which inferences about other contextual operators are made. This leads to
the interpretation that Entropic Dynamics is a hybrid-contextual model of QM,
which we show to be consistent with the Bell-KS theorem and QM.
