Genetics, Vol. 166, 1909-1921, April 2004, Copyright © 2004

Integration and Modularity of Quantitative Trait Locus Effects on Geometric Shape in the Mouse Mandible

Christian Peter Klingenberga, Larry J. Leamyb, and James M. Cheverudc
a School of Biological Sciences, University of Manchester, Manchester M13 9PT, United Kingdom,
b Department of Biology, University of North Carolina, Charlotte, North Carolina 28223
c Department of Anatomy and Neurobiology, Washington University School of Medicine, Saint Louis, Missouri 63110

Corresponding author: Christian Peter Klingenberg, University of Manchester, 3.614 Stopford Bldg., Oxford Rd., Manchester M13 9PT, United Kingdom., cpk{at}man.ac.uk (E-mail)

Communicating editor: G. A. CHURCHILL

The mouse mandible has long served as a model system for complex morphological structures. Here we use new methodology based on geometric morphometrics to test the hypothesis that the mandible consists of two main modules, the alveolar region and the ascending ramus, and that this modularity is reflected in the effects of quantitative trait loci (QTL). The shape of each mandible was analyzed by the positions of 16 morphological landmarks and these data were analyzed using Procrustes analysis. Interval mapping in the F2 generation from intercrosses of the LG/J and SM/J strains revealed 33 QTL affecting mandible shape. The QTL effects corresponded to a variety of shape changes, but ordination or a parametric bootstrap test of clustering did not reveal any distinct groups of QTL that would affect primarily one module or the other. The correlations of landmark positions between the two modules tended to be lower than the correlations between arbitrary subsets of landmarks, indicating that the modules were relatively independent of each other and confirming the hypothesized location of the boundary between them. While these results are in agreement with the hypothesis of modularity, they also underscore that modularity is a question of the relative degrees to which QTL contribute to different traits, rather than a question of discrete sets of QTL contributing to discrete sets of traits.





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