Draw all non-isomorphic trees on 4 vertices. There are only 2 of them.
I don't understand the text for how to find the non-isomorphic trees for n vertices.
Do you feel like you have a good handle on what it means for two graphs to be isomorphic? I don't mean reciting the definition, but looking at two graphs and telling if they are isomorphic or not?
I know there are some things that make two graphs isomorphic...same degree sequence, if they are connected, same number of vertices and edges, and the labeling.
Isomorphic graphs are basically the same with the labels of the vertices rearranged. E.g:|dw:1441339530967:dw| So anyway, if you look at that tree on 3 vertices, you can see that there are two types of vertices. The middle and the end. This gives you a hint of how you can connect the 4th vertex.
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