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Evolution__3rd_Edition

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440 PART 4 / <strong>Evolution</strong> and Diversity<br />

A<br />

B<br />

A B C D B A C D A B C D D C B A C D B A<br />

Figure 15.10<br />

Unrooted and rooted trees. One unrooted tree for four species<br />

is compatible with five rooted trees. An unrooted tree is a<br />

timeless picture of branching relations and does not specify<br />

where the ancestor (or root) of the tree is. The root could be<br />

Unrooted trees can be rooted<br />

cladistically<br />

rooted tree is correct. In general, the root could be in any one of the internal branches.<br />

A four-species unrooted tree has five internal branches. A five-species unrooted tree<br />

has seven internal branches and is compatible with seven rooted trees.<br />

Unrooted trees can be thought of as part of the internal workings of molecular phylogenetic<br />

techniques. The unrooted tree links the species according to the evidence that<br />

is used to infer the phylogeny, but it does not show ancestral relations. Once a technique<br />

has found the unrooted tree for a set of species, some further evidence is used to<br />

find the root, and thus the ancestral relationships between the species. This further evidence<br />

often consists of one of the cladistic techniques for determining character polarity<br />

(Section 15.6 above). For instance, in Figure 15.10 we could look at the molecular<br />

sequence in some closely related species (or “outgroup”). If it was most similar to<br />

species A, that would suggest the root of the tree lies in the branch leading to A. The<br />

rooted tree would be the one at the left in Figure 15.10. In some cases however, the location<br />

of the root cannot be found, or an analysis can proceed with an unrooted tree<br />

alone. Then the unrooted tree is the final product of the molecular phylogenetic study.<br />

15.9.2 One class of molecular phylogenetic techniques uses<br />

molecular distances<br />

C<br />

D<br />

Unrooted tree<br />

Rooted trees<br />

anywhere in it, and there are five topological possibilities, as<br />

drawn below. In general, any one unrooted tree of s species has<br />

2s − 3 internal branches and therefore 2s − 3 possible rooted<br />

trees. (Here, as elsewhere in the chapter, we confine ourselves<br />

to strictly bifurcating trees.)<br />

Imagine that we know the sequences of a particular 100-nucleotide stretch of DNA in<br />

four species, A, B, C, and D. For any pair of species, such as A and B, the nucleotides will<br />

..

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