CHAPTER VIII.--NUMBER OF NOTEWORTHY KINSMEN IN EACH DEGREE.

The materials with which I am dealing do not admit of adequately

discussing noteworthiness in women, whose opportunities of achieving

distinction are far fewer than those of men, and whose energies are

more severely taxed by domestic and social duties. Women have

sometimes been accredited in these returns by a member of their own

family circle, as being gifted with powers at least equal to those of

their distinguished brothers, but definite facts in corroboration of

such estimates were rarely supplied.

The same absence of solid evidence is more or less true of gifted

youths whose scholastic successes, unless of the highest order, are a

doubtful indication of future power and performance, these depending

much on the length of time during which their minds will continue to

develop. Only a few of the Subjects of the pedigrees in the following

pages have sons in the full maturity of their powers, so it seemed

safer to exclude all relatives who were of a lower generation than

themselves from the statistical inquiry. This will therefore be

confined to the successes of fathers, brothers, grandfathers, uncles,

great-uncles, great-grandfathers, and male first cousins.

Only 207 persons out of the 467 who were addressed sent serviceable

replies, and these cannot be considered a fair sample of the whole.

Abstention might have been due to dislike of publicity, to inertia,

or to pure ignorance, none of which would have much affected the

values as a sample; but an unquestionably common motive does so

seriously--namely, when the person addressed had no noteworthy

kinsfolk to write about. On the latter ground the 260 who did not

reply would, as a whole, be poorer in noteworthy kinsmen than the 207

who did. The true percentages for the 467 lie between two limits:

the upper limit supposes the richness of the 207 to be shared by the

260; the lower limit supposes it to be concentrated in the 207, the

remaining 260 being utterly barren of it. Consequently, the upper

limit is found by multiplying the number of observations by 100 and

dividing by 207, the lower by multiplying by 100 and dividing by 467.

These limits are unreasonably wide; I cannot guess which is the more

remote from the truth, but it cannot be far removed from their mean

values, and this may be accepted as roughly approximate. The

observations and conclusions from them are given in Table VII., p. xl.

Noteworthy families (modern science) · 第 8 / 11 章