Precise exponential scaling with size is a fundamental aspect of phenotypic variation. These allometric power laws are often invariant across taxa and have long been hypothesized to reflect developmental constraints. Here we test this hypothesis by investigating the evolutionary potential of an allometric scaling relationship in drosophilid wing shape that is nearly invariant across 111 species separated by at least 50 million years of evolution. In only 26 generations of artificial selection in a population of Drosophila melanogaster, we were able to drive the allometric slope to the outer range of those found among the 111 sampled species. This response was rapidly lost when selection was suspended. Only a small proportion of this reversal could be explained by breakup of linkage disequilibrium, and direct selection on wing shape is also unlikely to explain the reversal, because the more divergent wing shapes produced by selection on the allometric intercept did not revert. We hypothesize that the reversal was instead caused by internal selection arising from pleiotropic links to unknown traits. Our results also suggest that the observed selection response in the allometric slope was due to a component expressed late in larval development and that variation in earlier development did not respond to selection. Together, these results are consistent with a role for pleiotropic constraints in explaining the remarkable evolutionary stability of allometric scaling.llometric scaling is a ubiquitous aspect of biological variation that is often strongly conserved across evolutionary time and typically explains a large fraction of observed variation in morphology, physiology, or life history (1-7). This evolutionary conservatism can be explained either by stabilizing selection or by developmental or physiological constraints (8-17). Allometric power laws have been thought to reflect developmental constraints for nearly a century (6). Arguments of allometric constraints were used to explain patterns of macroevolution by architects of the modern synthesis such as Huxley (5), Simpson (18), and Rensch (19), and played a major role in Gould and Lewontin's (20) criticism of the "adaptationist programme." The idea of allometric constraints may, at least partially, have originated from the multiplicative growth model underlying Huxley's derivation of the allometric power law for morphological traits.Julian Huxley (5, 21) showed that when a trait is under common growth regulation with size, the relationship between the trait Y and a size measure X is a power function of the form Y = aX b , where a and b are constants. On a log-log scale, power functions become linear, with log(a) representing the intercept and b representing the slope of the allometric relationship log(Y) = log(a) + b log(X). Allometric power laws summarize variation among developmental stages (ontogenetic allometry), individuals in a population (static allometry), and populations or species (evolutionary allometry) (22). The three levels of allometry are relat...