  We formulate the particle conjugation operation and its convenient
realization as $G$--parity in the framework of several chiral soliton models.
The Skyrme model, the Skyrme model with vector mesons and the chiral quark
model are specifically treated. The vector and axial vector currents are
classified according to their behavior under $G$--parity. In the soliton sector
particle conjugation constrains {\it a priori} ambiguous orderings of operators
in the space of the collective coordinates. In the Skyrme model with vector
mesons and in a local chiral model with an explicit valence quark this
classification scheme provides consistency conditions for the ordering of the
collective operators appearing in the $1/N_C$ corrections to the nucleon axial
charge and the isovector magnetic moment. These consistency conditions cause
the corrections obtained from an ordinary perturbation expansion to vanish in
the context of the collective quantization of the static soliton configuration.
This conclusion presumably applies to all local effective chiral models.
