9781936221165-1936221160-Tree Thinking: An Introduction to Phylogenetic Biology

Tree Thinking: An Introduction to Phylogenetic Biology

ISBN-13: 9781936221165
ISBN-10: 1936221160
Edition: First Edition
Author: David A. Baum, Stacey D. Smith
Publication date: 2012
Publisher: W. H. Freeman
Format: Paperback 496 pages
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ISBN-13: 9781936221165
ISBN-10: 1936221160
Edition: First Edition
Author: David A. Baum, Stacey D. Smith
Publication date: 2012
Publisher: W. H. Freeman
Format: Paperback 496 pages

Summary

Tree Thinking: An Introduction to Phylogenetic Biology (ISBN-13: 9781936221165 and ISBN-10: 1936221160), written by authors David A. Baum, Stacey D. Smith, was published by W. H. Freeman in 2012. With an overall rating of 3.7 stars, it's a notable title among other Biology (Biological Sciences, Evolution) books. You can easily purchase or rent Tree Thinking: An Introduction to Phylogenetic Biology (Paperback) from BooksRun, along with many other new and used Biology books and textbooks. And, if you're looking to sell your copy, our current buyback offer is $19.14.

Description

Baum and Smith, both professors evolutionary biology and researchers in the field of systematics, present this highly accessible introduction to phylogenetics and its importance in modern biology. Ever since Darwin, the evolutionary histories of organisms have been portrayed in the form of branching trees or ";phylogenies."; However, the broad significance of the phylogenetic trees has come to be appreciated only quite recently. Phylogenetics has myriad applications in biology, from discovering the features present in ancestral organisms, to finding the sources of invasive species and infectious diseases, to identifying our closest living (and extinct) hominid relatives. Taking a conceptual approach, Tree Thinking introduces readers to the interpretation of phylogenetic trees, how these trees can be reconstructed, and how they can be used to answer biological questions. Examples and vivid metaphors are incorporated throughout, and each chapter concludes with a set

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