  In this paper we study the homogeneous interiors of black holes possessing
SU(2) Yang-Mills fields subject to corrections inspired by loop quantum
gravity. The systems studied possess both magnetic and induced electric
Yang-Mills fields. We consider the system of equations both with and without
Wilson loop corrections to the Yang-Mills potential. The structure of the
Yang-Mills Hamiltonian along with the restriction to homogeneity allows for an
anomaly free effective quantization. In particular we study the bounce which
replaces the classical singularity and the behavior of the Yang-Mills fields in
the quantum corrected interior, which possesses topology $R\times S^{2}$.
Beyond the bounce the magnitude of the Yang-Mills electric field asymptotically
grows monotonically. This results in an ever expanding $R$ sector even though
the two-sphere volume is asymptotically constant. The results are similar with
and without Wilson loop corrections on the Yang-Mills potential.
