"Understanding these mechanisms of feather growth gives a whole new perspective on the unique beauty of feathers," said Richard Prum, senior author on the study. Prum is the William Robertson Coe Professor of Ornithology, and Curator of Ornithology and Vertebrate Zoology at Yale's Peabody Museum of Natural History.
An eclectic team of biologists used a combination of mathematical and molecular methods to reveal some of the secrets of branched feather growth, and propose how the unique complexity of feathers may have evolved. Ornithologist Prum led a team including anatomists Matthew Harris and John Fallon at the University of Wisconsin, statistician Scott Williamson at Cornell and Hans Meinhardt at the Max Plank Institute.
Their findings provide the best experimental evidence for a classical theory for growth of complex biological structures. In the 1950's, Alan Turing, mathematician, pioneering computer scientist and code-breaker, proposed that repeated patterns could emerge through the interactions among chemical morphogens or molecules that cause things to develop -- an activator that makes things happen, and an inhibitor that suppresses the activator.
To test the model in feathers, Harris forced expression of the activator, Shh, or the inhibitor, Bmp2, in the skin of six-day old chick embryos by injecting them with a retrovirus. The results were seen in localized patches and demonstrated that a simple relationship between developmental genes could be the basis for formation of feather structures. This was the first documentatio
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