Inheritance of Rest Period of Seeds in the Peanut The classification of rest period given above produced highly *skewed distributions not well suited to analysis of variance tests. That method of classifying was called "equal interval" because all class intervals were equal except the first, which was of indeterminate breadth in the genetic sense. Transforma- tions of the distributions were made by two other methods of classification. It was necessary in making these transformations to assume that the relative rank of F2 mean rest periods was measured with reasonable accuracy. However, no doubt need be entertained of significant regressions on that account since failure to classify correctly could hardly produce spurious re- gression. The first transformation was to a rectangular distribution by taking classes of equal frequency throughout. This provided tests of regression on rank. The second transformation was an attempt to normalize the distributions by taking class frequen- cies proportional to areas of equal breadth under the normal curve. It was done by dividing a range of 2.6 standard devia- tions plus or minus into equal sections and calculating the pro- portionate frequencies from Fisher's Table I (4). The total range of 5.2 standard deviations centered at the mean includes a little more than 99 percent of the total area under the normal curve. Justification for this transformation lies in the supposi- tion that distributions of rest period genotypes are probably not far from normal type. Most of the tests on rest period were made with the trans- formed rectangular distributions but a few tests with the other distributions are also shown in Table 12. When rest period served as the dependent variable only the actual data were used with no transformation, and no transformations of distribu- tions of other variables were made in any case. Values of F for the several tests of regressions on rest period in cross 1 x 14 are presented in Table 12. The F values for tests of regression on seed shape, seed coat color, yellow seed- lings, and Valencia plant type of the 22 recorded characters in the four crosses have been omitted. As shown by the column headings each series of F values is listed in two columns, "Be- tween" and "Within", to indicate which was the larger mean square in the ratio F. A significantly greater between mean square indicates that group means of the dependent variable are less alike than expected with random sampling. The increment of variance is attributed to association with the independent