For assemblies XXX and YYY, we say that an element t∈At \in \mathcal{A}t∈A tracks a function f:∣X∣→∣Y∣f : |X| \to |Y|f:∣X∣→∣Y∣ if for all x∈∣X∣x \in |X|x∈∣X∣ and a∈Aa \in \mathcal{A}a∈A, if a⊩Xxa \Vdash_X xa⊩Xx, then t at\ at a is defined and t a⊩Yf(x)t\ a \Vdash_Y f(x)t a⊩Yf(x).