map(Q, P, L)A poset map is a monotone function $f: P\rightarrow Q$ from a poset $P$ to a poset $Q$, so $f(p)\leq f(q)$ whenever $p\leq q$.
Let $P = [2]$ and $Q = [3] \times [3]$. Here are the three ways to obtain the map $\phi: P \rightarrow Q$ given by $\phi(1) = (1,1)$ and $\phi(2) = (1,2)$.
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Potentially, some of the vertices of the target may be options. When there is ambiguity, the list elements will be taken as vertices of the target as in the first of the three ways above.
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The source of this document is in /build/reproducible-path/macaulay2-1.26.05+ds/M2/Macaulay2/packages/MacaulayPosets.m2:1624:0.