The notion of color algebras is generalized to the class of $F$-ary algebras, and corresponding decoloration theorems are established. This is used to give a construction of colored structures by means of tensor products with Clifford-like algebras. It is, moreover, shown that color algebras admit realizations as $q=0$ quon algebras.
"Color Lie algebras and Lie algebras of order F." J. Gen. Lie Theory Appl. 3 (2) 113 - 130, May 2009. https://doi.org/10.4303/jglta/S090203