  We define a new pair of dual bases that generalize the immaculate and dual
immaculate bases to the colored algebras $QSym_A$ and $NSym_A$. The colored
dual immaculate functions are defined combinatorially via tableaux, and we
present results on their Hopf algebra structure, expansions to and from other
bases, and skew functions. For the colored immaculate functions, defined using
creation operators, we study expansions to and from other bases and provide a
right Pieri rule. This includes a combinatorial method for expanding colored
immaculate functions into the colored ribbon basis that specializes to a new
analogous result in the uncolored case. We use the same methods to define
colored generalizations of the row-strict immaculate and row-strict dual
immaculate functions with similar results.
