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The Kernel of Maximum Agreement Subtrees

机译:最大协议子树的内核

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A Maximum Agreement SubTree (MAST) is a largest subtree common to a set of trees and serves as a summary of common substructure in the trees. A single MAST can be misleading, however, since there can be an exponential number of MASTs, and two MASTs for the same tree set do not even necessarily share any leaves. In this paper we introduce the notion of the Kernel Agreement SubTree (KAST), which is the summary of the common substructure in all MASTs, and show that it can be calculated in polynomial time (for trees with bounded degree). Suppose the input trees represent competing hypotheses for a particular phylogeny. We show the utility of the KAST as a method to discern the common structure of confidence, and as a measure of how confident we are in a given tree set.
机译:最大协议子树(MAST)是一组树所共有的最大子树,并用作树中公共子结构的摘要。但是,单个MAST可能会产生误导,因为MAST的数量可能成倍增加,并且同一树集的两个MAST甚至不一定共享任何叶子。在本文中,我们介绍了内核协议子树(KAST)的概念,该概念是所有MAST中通用子结构的摘要,并表明可以在多项式时间内(对于有界度的树)进行计算。假设输入树代表针对特定系统发育的竞争假设。我们展示了KAST的效用,它可以用来辨别置信度的通用结构,并且可以用来衡量我们对给定树集的置信度。

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