We might give many others, but it is unnecessary. Notice that these

parental and fraternal coefficients group about an average value of

about .50 or slightly less. Similar coefficients have been worked out

for other degrees of relationship; thus grandparental coefficients are

about .25.

Stated briefly, in less exact terms, these coefficients mean that,

with respect to such traits as deviate from the group average, the

resemblance of brothers and sisters to each other or of children to

their parents is, on the whole, approximately mid-way between being

complete in its deviation from the average and in not deviating at all

from the average in the direction of the fraternal or parental

characteristic. Grandchildren tend to deviate from the group average

only about one fourth as far as their grandparents. It should be

remembered that these are statistical and not individual statements,

and that as many "exceptions" will be found in the direction of

greater resemblance as in that of lesser resemblance.

One of the present objects of the student of heredity, perhaps his

chief object, is to be able to state the facts of human heredity in

Mendelian terms, reducing many of the complex human traits to their

simpler elements. Some of the chief objections to the use of the

statistical formula of heredity are that apparently it is applicable

only to the fluctuating variabilities of organisms; that it rarely

takes into account the presence of (and therefore the heredity of)

true variations or mutations--and we have seen that it is just these

characters that are of the greatest value in evolution; and that

heredity is after all fundamentally an individual relation which loses

much of its definiteness and significance when we merge the individual

in with a crowd. To some these seem fatal objections to any use of the

statistical formula and it is certainly true that they greatly limit

its value. But for the present at least the statistical statement of

certain facts of heredity is still useful in this bio-social field. We

may therefore use the statistical formulas of heredity as a kind of

temporary expedient, enabling us to make statements regarding

inheritance of certain characters in the group or class, pending the

time when we shall be able to give the facts a more precise and more

"final" expression in Mendelian formulas. Many human traits are indeed

already known to Mendelize. Most of these are, however, "abnormal"

traits or pathological conditions; we are still in the dark regarding

the actually Mendelian or non-Mendelian inheritance of most of man's

normal characteristics. We might enumerate the following Mendelizing

human characters--eye color, color blindness, hair color and

curliness, albinism (absence of pigment), brachydactylism (two joints

instead of three in fingers and toes), syndactylism (union of certain

fingers and toes), polydactylism (one or more additional fingers or

toes in each hand or foot), keratosis (unusually thick and horny

skin), haemophilia (lack of clotting property in the blood),

nightblindness (ability to see only in strong light--a retinal defect

usually), certain forms of deaf mutism and cataract, imbecility,

Huntington's chorea (a form of dementia).

In observing Mendelian heredity we should bear in mind that a given

character may be due either to the presence or to the absence of a

"determiner" in the germ. Long hair such as is characteristic of many

"Angora" varieties of the guinea pig and cat, for example, is believed

to be due to the absence of a determiner which stops its growth. Blue

eyes are due to the absence of a brown pigment determiner, _et

cetera_. The presence or absence in the offspring of such characters

as we know do Mendelize can be predicted when we know the parental

history for two generations.

Turning now to the inheritance of mental traits and including, of

course, moral traits here as well, we find that we are almost entirely

limited to the statistical statement of results. Pearson found upon

examining data from a large number of school children, brothers and

sisters, that the coefficients of heredity between them were the same

as for their physical traits. His results are summarized in Figure 12.

The physical traits measured were, in the order plotted in the

figure--health, eye color, hair color, hair curliness, cephalic index

(ratio between breadth and length of cranium), head length, head

breadth, head height. These gave an average of .54 in brothers, .53 in

sisters, and .51 in brothers and sisters. The psychical traits in

order were--vivacity, assertiveness, introspection, popularity,

conscientiousness, temper, ability, handwriting. The corresponding

averages were .52, .51, .52.

[Illustration: FIG. 12.--Coefficients of heredity of physical

and psychical characters in school children. Characters

enumerated in text. (From Pearson.)]

Galton's pioneer works on "Hereditary Genius," "English Men of

Science," and "Natural Inheritance" showed with great clearness the

fact of mental and moral heredity. Wood's recent extensive study of

"Mental and Moral Heredity in Royalty" shows the same thing, although

not all the results of these investigations are given in mathematical

form. Little can be said regarding Mendelian heredity of mental traits

because the psychologist has not yet told us how to analyze even the

common and simpler psychic characters into their fundamental units;

since we do not know what the mental hereditary units are, obviously

we cannot work with them. Much of our knowledge in this field does not

permit of very accurate summary, though pointing indisputably to the

fact of mental inheritance in spite of the very great influences of

training and education, environment and tradition, in moulding the

mental and moral characteristics--influences with much greater effect

here than in connection with physical characters.

Galton studied the parentage of 207 Fellows of the Royal Society, a

Fellowship which is a real mark of distinction. He assumed that one

per cent of the individuals represented by the class from which his

observations were drawn, that is the higher intellectual classes,

might be expected to be "noteworthy": among the general population the

average is really about one in 4,000 or one fortieth of one per cent.

On the one per cent basis Galton found that Fellows of the Royal

Society had noteworthy fathers with 24 times the frequency to be

expected in the absence of heredity; noteworthy brothers with 31 times

the expected frequency; noteworthy grandfathers 12 times; and so on

through various grades of relationship.

Schuster examined the class lists of Oxford covering a period of 92

years and found that first honor men had 36 per cent first or second

honor fathers; second honor men had 32 per cent first or second honor

fathers; ordinary degree men 14 per cent first or second honor

fathers. These percentages are far in excess of that to be

expected--perhaps 0.5 per cent--on the assumption that ability is not

inherited. Schuster also determined the coefficients of heredity

between fathers and sons as regards intellectual ability, the evidence

being class marks in Oxford and Harrow; these he found to be about .3

for the parental relation and .4 for the fraternal. The intensity of

heredity in many forms of insanity has been determined and this runs

up much higher--.57 parental and .50 fraternal.

It is clear I take it, that the fact of human heredity does not

concern only physical traits but extends to psychical traits as well,

and with about the same intensity. This fact has been found true also

for still less analyzable characters such as length of life, fertility

or infertility and the like, and again about the same intensity of

resemblance is found.

Human heredity is a fact then just as human variability is a fact. We

have truly the raw materials and the means for racial improvement. The

ability to direct the evolution of the human race makes this our

supremest duty.

The facts of human heredity can more easily be brought home to us by

the examination of some actual pedigrees and family histories. We may

look at a few representative cases which will serve to bring out some

additional aspects of the significance to society of the demonstrated

fact of heredity. In the examination of single family histories we

should remember that a single pedigree may not accurately illustrate a

general law of heredity--again, an individual case may belong to a

group of cases without representing them fairly. Even in observing

illustrations of Mendel's laws allowance has to be made for the

variability due to "chance" meetings of germ cells. It is only when

large numbers of individuals are observed that the typical Mendelian

fractions and ratios can be strictly observed. It must be borne in

mind then that the histories given below illustrate the nature of the

facts of heredity rather than the laws of heredity. Some special

cautions in the interpretation of certain pedigrees will be suggested

in particular cases. Many of the figures are taken from the extremely

valuable "Treasury of Human Inheritance," now being published by the

Eugenics Laboratory of the University of London. In these figures and

some others a uniform series of symbols is used. Successive horizontal

lines designated by Roman numerals indicate generations; within a

single generation the individuals are numbered consecutively simply

for purposes of reference. The meaning of the more common symbols is

as shown in Table IV. We may first consider a few pedigrees showing

the heredity of physical abnormalities or defects.

TABLE IV.

_Symbols used in Pedigrees. As adopted by the Galton Eugenics

Laboratory._

[Symbol] Male and female respectively, not possessing the trait

under consideration.

[Symbol] Male and female possessing the trait under consideration.

[Symbol] Unknown sex--normal or affected.

[Symbol] Trait incompletely developed.

[Symbol] Neither presence nor absence of trait can be affirmed.

[Symbol] With a deformity or disease of special character which

may possibly be associated with that under consideration.

[Symbol] Twins.

[Symbol] Indicates number of children.

[Symbol] Marriage.

[Symbol] Number of children unknown.

[Symbol] Number and character of children unknown.

_S. P._ _Sine prole._ (No offspring.)

Fig. 13 illustrates a family history where brachydactylism (an

abnormality of the digits commonly called shortfingeredness, due to

the lack of one joint in each digit) is present and frequently

associated with dwarfism. We may describe this case rather fully

because it illustrates nicely the heredity of a trait according to the

Mendelian formula. The parentage of the affected female (II, 1) who

started this line is uncertain. The marriage was with a normal male

whose parentage is unknown but evidently normal. This pair produced 11

children, the character of 8 of whom is known; 4 were affected, 4

unaffected, a Mendelian ratio resulting from the mating of a normal

with a hybrid individual, the observed character dominating (i. e.,

the abnormality appearing in the hybrid individuals). According to

Mendelian laws, the normal offspring of affected hybrids when mated

with normals should produce all normal offspring; this result is shown

clearly through generations IV-VI, where no affected individuals are

produced by two normal parents, although one or two of the

grandparents were affected. Marriage of a normal person with one

affected parent is fit because this individual is wholly without

germinal determiners for this character. Marriage between a normal and

an affected person is unfit (or it would be if the observed character

were a serious defect) because approximately one half their offspring

will be affected like the one parent. Thus in IV, 7-21, we see 12

children from one such marriage, 7 of whom are affected, 5 unaffected.

All of the 11 children of the 5 unaffected are normal, while of the 16

children of the affected persons, all of whom that married at all

married normal individuals, 9 were affected, 7 unaffected. Similar

relations are found in generation VI, where the 9 affected persons in

V married normals, producing 33 children, 15 of whom were affected, 18

unaffected. Taking all the offspring of marriages between unaffected

and affected (hybrid) persons through the four generations III-VI, we

find 35 affected and 33 unaffected, with the condition of 3 unknown.

There is no instance in this pedigree of the marriage of two affected

persons, but such a marriage would be highly unfit (again in the case

of a serious defect) because we know that all their offspring would be

affected. Mating of two unaffected persons, even though each had one

affected parent, would be fit because the offspring would all be

unaffected, barring the possibility of a new variation or mutation to

this character, which would be extremely unlikely. Such a pedigree as

this illustrates very well how a knowledge of Mendelian heredity may

be of the greatest value practically, in determining the fitness or

unfitness of marriages in families where an abnormality or defect is

known to occur. The course of the inheritance here illustrates the

simplest form of Mendelism. We have already indicated that there are

many other forms which we have not described and which we cannot

undertake to describe here on account of their complexity; in such

cases, however, it is still possible to predict with fair accuracy

the characters of the offspring of parents whose history is known for

one or two generations.

[Illustration: FIG. 13.--Family history showing

brachydactylism. Farabee's data. (From "Treasury of Human

Inheritance.")]

The defect we have just been considering is dominant. Many defects are

recessive, i. e., transmitted though not exhibited by a hybrid

individual. Viewed from the standpoint of the character of the

offspring, mating with such a person would be unfit only when both

persons were similarly recessives. Such a chance similarity would be

likely only in cases of blood relationship. Here lies the scientific

basis for many of the legal restrictions against cousin marriage or

the marriage of closer relatives, for here, although both persons may

appear normal, the chances for latent ills appearing in the progeny in

a pure and permanently fixed condition are greatly increased. Of

course the same relation holds for characteristics which are not

defects but really valuable traits. Marriage of cousins possessing

valuable characters, whether apparent or not, might be allowed or

encouraged as a means of rendering permanent a rare and valuable

family trait which might otherwise be much less likely to become an

established characteristic. Some discrimination should be exercised

in the control, legal or otherwise, of such marriages.

[Illustration: FIG. 14.--Family history showing

polydactylism. (From "Treasury of Human Inheritance.")]

Fig. 14 gives a brief pedigree of a family in which polydactylism

occurs. This is a condition in which one or more additional or

supernumerary fingers or toes are present in the extremities. The

Mendelian character of the heredity of this defect is less clear than

in the preceding, yet there are many indications that this is really

an illustration of a complex Mendelian formula. Probably if the

parentage of the individuals marrying into this family were known we

should be able to give a complete formula. At any rate the pedigree

illustrates the unfit character of the matings with affected persons,

for in no instance has such a marriage resulted in the production of

fewer than one half affected offspring.

Fig. 15 illustrates a form of what is known as "split hand" or

"lobster claw," where certain digits may be absent in the hands and

feet. In this case all the digits are absent except the fifth. This is

frequently associated with syndactylism or the fusion of the remaining

digits into one or two groups. When present this usually affects all

four extremities. Two pedigrees of this defect are illustrated in Fig.

16. Here again we have a defect whose inheritance follows quite

closely the Mendelian formula, although the character of the matings

is not fully known; it is unnecessary to describe the details--the

histories speak for themselves.

[Illustration: FIG. 15.--Mother and two daughters showing

"split hand." (From Pearson.)]

Fig. 17 illustrates a pedigree of congenital cataract. This history is

less satisfactory because the matings are given in only three

instances. It is known from other data that this defect follows simple

Mendelian laws. Normal individuals produce only normals, while

affected persons produce one half or all affected offspring according

to the character of the mating.

Fig. 18 illustrates the heredity of another defect of the eye called

night blindness. This is a retinal defect, the affected being able to

see only in strong illumination. The particular form of the disease in

this family resulted in total blindness later in life. Little is known

definitely concerning the character of the matings; no mating is known

to have been with an affected person and some are known to have been

with unaffected. Of the 42 descendants of the first affected person

only 6 are known to have been unaffected. Can there be any doubt

regarding the unfitness of these matings? In generation III a single

mating led to a family of 10 children _all_ affected by this serious

defect, rendering them dependents.

One of the most complete pedigrees of a defect on record is given in

condensed form in Fig. 19. This summarizes the extraordinarily

complete data of Nettleship covering nine, and in one branch ten,

consecutive generations. The defect is another form of night blindness

as it existed in a French family. The inheritance is obviously

Mendelian: no affected persons are produced by unaffected parents,

although their own brothers or sisters or one parent may have been

affected. The pedigree gives the history of 2,040 persons, all

descended from one affected individual. Of these 135 were known to

have been affected, and all were children of affected parentage. Of

the total number of progeny of affected persons mated with normals,

130 were reported as affected and 242 as unaffected.

[Illustration: FIG. 16.--Two family histories showing split

foot. (From "Treasury of Human Inheritance.")]

We may consider next the hereditary history of some forms of nervous

defect, the exact nature of the causes of which can be less definitely

stated than in all of the preceding instances of defect. Fig. 20 gives

a brief history of the heredity of Huntington's chorea--a form of

insanity which here resulted in the death of all but one of the

affected persons in the first four generations; the fifth generation

is the present and is incomplete. Although the matings were with

normals in every case, yet in four of the eight marriages all of the

offspring were affected. From one affected male 23 affected persons

descended in four generations and their multiplication is still going

on. There can be no doubt as to the unfitness of marriage into such a

family.

[Illustration: FIG. 18.--Family history showing a form of

night blindness. Character of matings incompletely known.

(Data from Bordley.)]

A very complete family history showing deaf-mutism is given in Fig.

21. It cannot be said that in every case here the defect is innate,

i. e., hereditary, and it is not known that the cause of the defect

was the same in every family concerned, for deaf-mutism may result

from several different causes. In most cases in this history, however,

the defect behaves like a Mendelian dominant. In certain other cases

it is clearly known to follow the Mendelian formula. Such pedigrees

as this show how dangerous it is to marry into a family in which this

defect exists.

[Illustration: FIG. 19.--Family history showing a form of

night blindness. (Condensed form of Nettleship's data.)]

Goddard has recently published several family histories showing

feeble-mindedness. One of the most significant of these--significant

both socially and eugenically--is summarized here in Fig. 22. Of this

Goddard writes: "Here we have a feeble-minded woman [IV, 3] who has

had three husbands (including one 'who was not her husband'), and the

result has been nothing but feeble-minded children. The story may be

told as follows:

"This woman was a handsome girl, apparently having inherited some

refinement from her mother, although her father was a feeble-minded,

alcoholic brute. Somewhere about the age of seventeen or eighteen she

went out to do housework in a family in one of the towns of this State

[New Jersey]. She soon became the mother of an illegitimate child. It

was born in an almshouse to which she fled after she had been

discharged from the home where she had been at work. After this,

charitably disposed people tried to do what they could for her, giving

her a home for herself and her child in return for the work which she

could do. However, she soon appeared in the same condition. An effort

was then made to discover the father of this second child, and when he

was found to be a drunken, feeble-minded epileptic living in the

neighborhood, in order to save the legitimacy of the child, her

friends [_sic_] saw to it that a marriage ceremony took place. Later

another feeble-minded child was born to them. Then the whole family

secured a home with an unmarried farmer in the neighborhood. They

lived there together until another child was forthcoming which the

husband refused to own. When, finally, the farmer acknowledged this

child to be his, the same good friends [_sic_] interfered, went into

the courts and procured a divorce from the husband, and had the woman

married to the father of the expected fourth child. This proved to be

feeble-minded, and they have had four other feeble-minded children,

making eight in all, born of this woman. There have also been one

child stillborn and one miscarriage.

"As will be seen from the chart, this woman had four feeble-minded

brothers and sisters [IV, 6, 10, 15, 16]. These are all married and

have children. The older of the two sisters had a child by her own

father, when she was thirteen years old. The child died at about six

years of age. This woman has since married. The two brothers have each

at least one child of whose mental condition nothing is known. The

other sister married a feeble-minded man and had three children. Two

of these are feeble-minded and the other died in infancy. There were

six other brothers and sisters that died in infancy."

[Illustration: FIG. 20.--Family history showing Huntington's

chorea. Last generation incomplete. (Data from Hamilton.)]

The paternal ancestry of this unfortunate woman is hardly less

interesting, as may be seen from the diagram. All told, this family

history, as far as it is known, includes 59 persons; the mental

character of 12 of these is unknown; 10 died in infancy or before

their characteristics were known; of the remaining 37, 30 were

feeble-minded.

[Illustration: FIG. 21.--Family history showing deaf-mutism.

(From "Treasury of Human Inheritance.")]

Turning now to defects of other kinds, an interesting history is

illustrated in Fig. 23. Here a single individual fatally affected with

angio-neurotic oedema gave rise, in four completed generations, to

113 persons, 43 of whom were affected. In 11 this disease was the

direct cause of death. The Mendelian character of the heredity here

can be neither asserted nor denied. In generations II-V matings

between normal and affected gave 42 affected and 35 unaffected

offspring.

The Social Direction of Evolution: An Outline of the Science of Eugenics · 第 6 / 10 段