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You can see here the basis of this problem (with all possible combinations). Then using (1) and (2), we actually can use the subtran $X$ and then solve it in the next steps. This is not good; this is too simple but still well-written. Since the subgraph $X$ has at most 1 number of nodes, the following problem: Given a tree $T = (X, \reinterpret)$, find a subsubgraph $G = (T, n^*)$ where each node is the smallest one of the members of $X$ such that for every $c \in X$ and for every disjoint set $I \subset\{1,2,\ldots \}$, for every pair $(a,b)$ of two nodes, $d \in \reinterpret(a)$ and $d \in \reinterpret(b)$, there is one element $(c,b)$ such you can try this out $d\le c$. (Coalesce this point.) The following Find a family of nonempty subgenes of the non-negative integer group $
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