A t-test that can be used for evaluating the significance of differences in metric sexual dimorphism between populations is derived directly from mathematical considerations of the differences between distributions. It is compared with the t-test derived by Relethford and Hodges (1985), which was based upon linear regression with sex as a dummy variable. Both are determined to be mathematically equivalent, though the one derived here is more similar in form to traditional t-tests of differences and therefore may be simpler to employ. Both tests require only summary statistics for comparisons between populations and comparisons between generations within populations.Relethford and Hodges (1985) point out that while the analysis of sexual dimorphism in human and nonhuman primate populations has become a n important topic, few studies have tested the significance of sexual dimorphism between populations. Those that have attempted to do so have used involved procedures that often require computations based upon raw data rather than on summary statistics.For example, Bennett (1981) developed a technique based upon first deleting the area of overlap between the male and female distributions ofa quantitative variable in a population. This area represents those individuals who in terms of the variable could be classified as either male or female. Second, he used the percentage of areas remaining under the distribution curves, male and female, to quantify sexual dimorphism within the population. Then, finally, these percentages were compared between populations using a t-test based upon arcsin transformations of the percentages found in each population.Chakraborty and Majumder (1982), while criticizing Bennett's statistical assumptions, developed another technique that is also based upon the areas of nonoverlap between male and female distributions of quantitative characteristics. They, unlike Bennett, in addition derived a standard error for their statistic.Relethford and Hodges suggest that a test of significance based upon s;mmary statistics, and therefore not requiring the raw data needed to generate the distributions required in Bennett's and Chakraborty and Majumder's techniques, would be valuable for those who are interested in comparatively studying sexual dimorphism between populations or over time periods. Since many of the extant publications on metric variation only contain sample sizes, means, and standard deviations, the utility of such a test is obvious.They then developed a t-test for testing the significance of sexual dimorphism between samples from different populations that is based upon the relationship of t-tests to a version of linear regression with sex as a dummy variable. Essentially, if a metric variable is regressed upon sex in two different populations, then a t-test for the equality of slopes between the resulting regression lines can be used for assessing the significance of differences in sexual dimorphism. They demonstrate mathematically, following