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A Novel Insight into the Perfect Phylogeny Problem

机译:完善系统发育问题的新颖见解

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One of the classical problem in computational biology is the character compatibility problem or perfect phylogeny problem. A standard formulation of this problem in terms of two closely related questions is the following. Given a data set consisting of a finite set X and a set $$ {user1{mathcal{R}}} $$ of partitions induced on X by a set of characters. Is $$ {user1{mathcal{R}}} $$ compatible, that is, does there exist an evolutionary tree that represents (in a well-defined sense) the data? If this is the case, is this tree unique? A fundamental result in phylogenetics states that the answer to the former of the two questions is yes precisely if the partition intersection graph $$ I_{{user1{mathcal{R}}}} $$ associated to $$ {user1{mathcal{R}}} $$ can be made chordal by obeying a certain rule.
机译:计算生物学中的经典问题之一是字符兼容性问题或完美的系统发育问题。下面是根据两个密切相关的问题对该问题的标准表述。给定一个数据集,该数据集由有限集X和由一组字符在X上引起的分区的一组$$ {user1 {mathcal {R}}}} $$组成。 $$ {user1 {mathcal {R}}} $$是否兼容,也就是说,是否存在表示(在定义明确的意义上)数据的进化树?如果是这样,这棵树是否唯一?系统发育学的一项基本结果表明,如果分区交集图$$ I _ {{user1 {mathcal {R}}}}} $$与$$ {user1 {mathcal {R }}可以通过遵循某个规则来使$$变弦。

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