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A tree is a connected graph without cycles, with a finite or infinite number of vertices. There are many variants of trees, according to further constraints or decorations.
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Is the following invariant of rooted trees a complete invariant?
Recall that rooted trees may be generated by starting with a trivial rooted tree (just a vertex), along with the operations of grafting a number of trees (identify their roots) and adding a new vertex … This polynomial is an isomorphism invariant of rooted trees. My question is
If $P_T=P_{T'}$, are the rooted trees, $T,T"$ isomorphic? …
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What is the precise relationship between "prodsimplicial sets" and rooted trees?
The simplices correspond to maximal depth trees where the valence of a vertex is at most 2, while the cubes correspond to minimal depth (star-shaped) trees where the root vertex has valence n and all the … I see how simplices are the "linear trees", and I see how a map of two simplices will become a map between two such trees. I also see how to send the n-cube to the appropriate star-shaped tree. …