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It is proven that every non-abelian right-angled Artin group has the$R_\infty$-property and bounds are given on the $R_\infty$-nilpotency index. Incase the graph is transposition-free, which is true for almost all graphs, itis shown that the $R_\infty$-nilpotency index is equal to 2.

The $R_\infty$-property for right-angled Artin groups and their nilpotent quotients