# Set Partitions and Graph Matchings

Is there a standard text on the theory of set partitions and/or graph matchings? (I ask both in the same question since it seems feasible that there might be texts containing information on both.)

I don't have any particular question in mind. I'm just interested in finding out the "big results" regarding these two topics, particularly enumerative or structural results.

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In terms of partitions, at least as they pertain to graph theory, Turan's theorem deals with generation of an $r$-partite graph with maximal edges (dubbed the Turan graph). In terms of matchings, Tutte's Theorem is one big result. I've only just finished my introductory Graph Theory course, but those are the two that immediately come to mind.