MATERIAL AND METHODS.

In June 1906 Dr. Hansford MacCurdy completed, under the direction of

the senior author, a study of the inheritance of color in rats. His

studies had shown that the piebald pattern of “hooded” rats behaves as

a mendelian recessive character in relation to the uniform or nearly

uniform coloration of wild rats, but that the hooded pattern, when

extracted from a cross with wild stock, shows a different variability,

the pigmentation of the extracted recessives being increased in extent.

This result was interpreted as showing the unsoundness of the current

doctrine of “purity of the gametes” in mendelian crosses.

Upon the conclusion of Dr. MacCurdy’s experiments, the pedigreed stock

which he had used was not entirely discarded. A certain portion of it

was utilized for new experiments designed to show whether the “hooded”

coat-pattern can be modified by selection unattended by cross-breeding.

Two series of selections were started in October 1907, in one of which

animals were chosen as parents which had pigmentation as extensive as

possible. This we may call the _plus_ series. In the other series animals

were chosen as parents which had pigmentation as restricted as possible.

This we may call the _minus_ series.

During the academic year 1906-7, the experiments were in immediate charge

of Mr. W. G. Vinal; during 1907-8 the plus series was in charge of Mr.

H. S. Rand, while the minus series was in charge of Mr. F. C. Bradford.

Throughout this time the experiments were closely supervised by the

senior author, who assisted in the “grading” of every litter of young. In

October 1908 the junior author began his association in the experiments,

which has continued up to the present time. Throughout these five years

he has looked after the details of the experiments almost continuously,

but both authors have in most cases taken part together in the grading

of the young, and in no case has the grading been done except under the

immediate supervision of one or the other of the authors. This fact is

stated to show that the personal element in the grading has been kept as

constant as possible. In the tabulation of results and computation of

statistical constants, the authors have worked together. This statement

of results is written by the senior author.

During the year 1906-7 the young rats were graded by the method used by

MacCurdy and Castle (1907) that is, the back-stripe was measured and a

calculation made of the percentage of the dorsal surface posterior to the

hood which was pigmented. But on account of the irregular outline of the

back-stripe in many individuals the method of measurement was found to

be at best a rough one, as well as extremely laborious. Accordingly in

the summer of 1907 a set of arbitrary grades was adopted, which is shown

at the top of Plate 1. Each young rat was classed in that grade which it

most nearly approached in amount of pigmentation. Skins of rats graded

from -3¼ to +4¾ are shown in the middle and lower rows of Plate 1. The

grading was done when the rats were about three or four weeks old, at

which time selected individuals were reserved as the parents for a later

generation, the remainder being discarded. This method has been followed

ever since its adoption and the data thus obtained are summarized in the

tables, which cover the breeding operations of a little more than six

years, 1907-1913.

The grouping of the young in a series of generations is only

approximately accurate, for practical considerations have often led us

to mate together animals which belonged to different generations of

offspring. When, for example, an animal of generation 2 was mated with

one of generation 4, the question would arise: To what generation do the

offspring belong? In deciding this question we simply added one to the

mean of the generations to which the respective parents belonged. In the

foregoing case this would be (2 + 4)/2 + 1 = 4.

In case one parent belonged to generation 2 and the other to generation

3, a fractional result would be obtained, thus (2 + 3)/2 + 1 = 3½. In

making up the summaries of the generations as given in the tables,

offspring like the foregoing, of generation 3½, were divided equally

between generations 3 and 4, alternate litters of young as recorded in

the ledger being assigned to each. Offspring belonging to generations 2¾

and 3¼ were tabulated in generation 3; those belonging to generations

3¾ and 4¼ were tabulated in generation 4, etc. While, therefore, the

generations as tabulated overlap, it is clear that they include groups

of offspring of selected parents each the result of _one additional

selection over the preceding group._

The early generations include too few individuals to be of much

statistical value, but where the number of offspring rises to 500 or

over, the statistical constants acquire undoubted value. The data have

been given in the form of correlation tables which will repay careful

study. In the tables a single entry has been made for each individual

offspring in that row which corresponds with the _mean grade_ of its two

parents. Thus, if one parent were of grade 2 and the other of grade 2½,

the offspring would be entered in the row 2¼ along with the offspring

of parents both of grade 2¼. Offspring of parents whose mean grade fell

between the rows given in the tables were divided equally between the

adjacent rows, alternate litters being assigned to each. Thus, if the

mean grade of the parents were 2⅟₁₆, alternate litters of offspring would

be entered in row 2 and in row 2⅛.

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