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The Multiorbital Bivariate Chromatic Polynomial
We introduce the multiorbital bivariate chromatic polynomial $F_Γ(G;x,y)=\sum_{H\le G}\frac{1}{|H|}\sum_{h\in H}P_{Γ/h}(x,y)$, which aggregates orbital bivariate chromatic polynomials over the subgroup lattice of a finite group acting on a graph. We derive an equivalent element-wise representation $
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