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Do tree split probabilities determine the branch lengths?

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Summary
This summary is machine-generated.

Phylogenetic tree branch lengths can be estimated using only edge-specific DNA sequence patterns. This method works for short branches and is extended to trees with up to four leaves, simplifying evolutionary analysis.

Keywords:
Evolutionary modelHadamard transformInverse function theoremMarkov processPhylogenetic tree reconstructionSystems of polynomial equations

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Area of Science:

  • Computational Biology
  • Phylogenetics
  • Evolutionary Genetics

Background:

  • DNA sequence evolution is typically modeled using Markov processes on phylogenetic trees.
  • Estimating tree topology and branch lengths from site patterns is fundamental but can be redundant.
  • The relationship between site pattern probabilities and tree parameters is well-established.

Purpose of the Study:

  • To investigate if edge-specific DNA sequence patterns are sufficient for recovering phylogenetic tree branch lengths.
  • To determine if this sufficiency holds under a symmetric 2-state Markov process.
  • To explore the necessity of the 'sufficiently short' branch length restriction.

Main Methods:

  • Application of the inverse function theorem to analyze the relationship between edge-specific patterns and branch lengths.
  • Theoretical analysis of Markov processes on phylogenetic trees.
  • Examination of trees with varying numbers of leaves (up to four).

Main Results:

  • Edge-specific patterns suffice to recover branch lengths for sufficiently short branches under a symmetric 2-state Markov process.
  • The restriction to short branch lengths can be lifted for trees with up to four leaves.
  • Results are extendable to certain multi-state Markov processes, including the Jukes-Cantor model.

Conclusions:

  • A subset of DNA sequence patterns (edge-specific) can effectively determine phylogenetic tree branch lengths.
  • The findings simplify parameter estimation in phylogenetics, especially for smaller trees.
  • Further research is needed to ascertain if this holds for all tree sizes and Markov models.