For a given set of taxa like X, and a set of splits S on X, usually together with a non-negative weighting, which may represent character changes distance, or may also have a more abstract interpretation, if the set of splits S is compatible, then it can be represented by an unrooted phylogenetic tree and each edge in the tree corresponds to exactly one of the splits. More generally, S can always be represented by a split network,[1] which is an unrooted phylogenetic network with the property that every split s in S is represented by an array of parallel edges in the network.
A split network N can be obtained from a number of different types of data:
- Split networks from distances
- Split networks from trees
- Split networks from sequences
- Split networks from quartets
References
- ↑ Bandelt, Hans-Jürgen; Dress, Andreas W. M. (1992). "A canonical decomposition theory for metrics on a finite set". Advances in Mathematics. 92: 47–105. doi:10.1016/0001-8708(92)90061-o.
Further reading
- Huson, Daniel H.; Scornavacca, Celine (2011). "A survey of combinatorial methods for phylogenetic networks". Genome Biology and Evolution. 3: 23–35. doi:10.1093/gbe/evq077. PMC 3017387. PMID 21081312.
- Huson, Daniel H.; Rupp, Regula; Scornavacca, Celine (2011). Phylogenetic Networks: Concepts, Algorithms and Applications. Cambridge University Press. ISBN 978-0521755962.
This article is issued from Wikipedia. The text is licensed under Creative Commons - Attribution - Sharealike. Additional terms may apply for the media files.