MSCquartets
MSCquartets infers species trees and level-1 species networks and tests species-tree hypotheses under the multispecies coalescent (MSC) model by summarizing metric or topological locus trees with quartets to account for incomplete lineage sorting.
Key Features:
- Data input and processing: Accepts collections of metric or topological locus trees and summarizes them by the quartets they display.
- QDC (Quartet Distance Consensus): Infers topological species trees from quartet summaries under the MSC framework.
- WQDC (Weighted Quartet Distance Consensus): Infers metric species trees incorporating branch length information from quartet weights.
- NANUQ (Network ANalysis Using QUartets): Infers level-1 topological species networks to detect reticulate events such as hybridization or horizontal gene transfer.
- Statistical consistency: Implemented algorithms provide statistically consistent estimators under the multispecies coalescent model.
- Visualization: Hypothesis-test results are represented with simplex plots using color-coded points to indicate outcomes at specified significance levels.
Scientific Applications:
- Species tree hypothesis testing: Tests hypotheses about species relationships by comparing observed gene-tree quartet distributions to expectations under the MSC model.
- Inference of species trees and networks: Reconstructs bifurcating species trees and level-1 networks to investigate speciation and reticulation processes.
Methodology:
Accepts metric or topological locus trees, summarizes them via quartet counts, and analyzes quartet summaries using QDC, WQDC, and NANUQ algorithms under the multispecies coalescent model, with hypothesis-test results visualized in simplex plots.
Topics
Details
- License:
- MIT
- Tool Type:
- library
- Programming Languages:
- R
- Added:
- 1/18/2021
- Last Updated:
- 11/24/2024
Operations
Publications
Rhodes JA, Baños H, Mitchell JD, Allman ES. MSCquartets 1.0: quartet methods for species trees and networks under the multispecies coalescent model in R. Bioinformatics. 2020;37(12):1766-1768. doi:10.1093/bioinformatics/btaa868. PMID:33031510. PMCID:PMC8289379.