Pedagogical Anthropology by Maria Montessori (best novels of all time TXT) ๐
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The individual extremes among the low statures tend to approach the average stature of the Japanese race (1.55 m.), and those among the high statures approach the Anglo-Saxon average (the Scotch = 1.79 m.)
There is much to interest us in studying the distribution of statures in Italy.
In Livi's great charts, he has marked in blue those regions where the prevailing percentage of stature is high (1.70 m. and upward), and in red those where the low statures prevail (1.60 m. and below); and the varying intensity of colouration indicates the greater or lesser prevalence of the high or low statures.
Thus it becomes evident in one glance of the eye that tall statures prevail in northern Italy and low statures in the south; while the maximum of low stature (indicated by the most intense red) is found in the islands, and especially in Sardinia.
In the vicinity of the central districts of Italy (the Marches, Umbria, Latium) the two colours fade out; this indicates that here all notable prevalence of stature, either tall or low, ceases; consequently we have here, as the prevailing norm, the mean stature (1.65 m.).
Anyone wishing to analyse the natural distribution of stature, has only to study these charts by Livi, which are worked out with great minuteness. If a study of this sort, extending over the entire peninsula, seems too great an undertaking, it is at least advisable for a teacher to acquaint himself with the local distribution of stature; in order that when it becomes his duty to judge of the stature of pupils in his school he will have the necessary idea regarding the biological (racial) basis on which so important an anthropological datum can oscillate.
Livi's charts, based upon the male stature, correspond almost perfectly with my own regional charts based upon the average statures of the women of Latium. Both Livi and I find that in the region of Latium the tall statures prevail north of the Tiber, especially toward the confines of Umbria; while the lowest statures are found in the neighbourhood of the valley of the Tiber, toward the sea (Castelli Romani). That is to say, the stature becomes lower from north to south, and from the mountains toward the sea. Furthermore, there exist certain nuclei of pure race, such as at Orte and in Castelli Romani, where we may find the extremes of average stature, which for women are found to be 1.61 m. at Orte, and 1.47 m. at Castelli Romani; while the extreme individual statures, according to my figures, oscillate between 1.42 m. (Castelli) and 1.70 m. (Orte). It would be helpful to the teachers of Rome and Latium, if they would acquire some idea regarding the racial types of the district, by studying my work on the Physical Characteristics of the young Women of Latium, which is the only work on regional anthropology taken directly from life that so far exists in anthropologic literature.[17]
The Stature in Relation to Sex.โIt is sufficient to point out that the stature varies normally between the sexes, so that the average figures differ by about 10 centimetres (nearly 4 in.) in the direction of a lower stature for woman.
Variations in Stature Through the Different AgesNotwithstanding that growth is an evolution, it manifests itself also by an absolute augmentation of mass; and the linear index of such augmentation is given by the growth in stature, or by its variations at different ages.
This exceedingly important measurement ought to be taken in the case of all pupils; and undoubtedly in the course of time anthropometry will form a part of our school equipment; because, by following the increase of stature in a child, we follow his physical development.
In Chapter VII, in which the technique of the stature is discussed, there is a graphic representation of the annual increase of stature in the two sexes; the upper parabolic line refers to the male sex, and the lower one to the female. On the vertical line are marked the measures of growth, from the base upward, and on the horizontal line the ages. All the dotted vertical lines which rise from the horizontal, each corresponding to a successive year of life, and stop at the parabolic line, represent the relative proportion of stature from year to year; while the parabola which unites the extremities of such lines may be regarded as a line drawn tangent to the top of the head of an individual through the successive periods of his life.
If we analyse this table, we find that the greatest increase in stature takes place during the first year; in fact, a child which at birth has an average length of body of 0.50 m. for males, and 0.48 m. for females (the new-born child does not have stature, but only length of body, since it has not yet acquired an erect position) has by the end of the first year augmented the length of body by 20 centimetres, which gives an average length of 0.70 m. In no other year of life will the stature acquire so notable an increase; it is very important for mothers to watch the growth of the child during this first year of its life; and the following figures may be useful for comparison:
It will be seen that the maximum increase takes place during the first four monthsโespecially in the first month (4 cm. = 1.57 in.) the rate diminishing from this point up to the fourth month (2 cm. = 0.78 in.), after which the monthly increase remains steadily at one centimetre (0.39 in.).
Fig. 22.โNew-born child, seen from in front and from behind. (Stratz.)
1 year. 8 months. 4 months. at birth.
Fig. 23โSkeleton of a child from birth to the age of one year.
GROWTH IN LENGTH OF BODY DURING THE FIRST YEAR OF LIFE
(From Figueira)
Age in months Length of body in metres Monthly increase 0 0.50 0 1 0.54 4 2 0.57 3 3 0.60 3 4 0.62 2 5 0.63 1 6 0.64 1 7 0.65 1 8 0.66 1 9 0.67 1 10 0.68 1 11 0.69 1 12 0.70 1The same facts appear from the combination picture given by Stratz, showing an infant's skeleton at four-month intervals from birth to the end of the first year.
During the second year of life, the increase in stature is about one-half that of the preceding year, that is, about 10 cm. (4 in.), so that at the end of the second year the child attains a height of about 80 cm. (31ยฝ in.). After this, the annual increase diminishes in intensity (see "Figures of the increase of stature according to Quรฉtรฉlet and other authors," in the technical part, Chapter VII), as is shown by the horizontal dotted lines, which, starting from a vertical line at points corresponding to the height of various statures, represent by the intervals of space between them the successive growth from year to year.
This increase is not regular, but proceeds by periodic impulses that in early childhood seem to recur at intervals of three years.
Thus for example the increase
between 0- 3 years of age is successively 20, 10, 6 cm. between 3- 6 years of age is successively 7, 6, 5 cm. between 6- 9 years of age is successively 7, 6, 5 cm. between 9-12 years of age is successively 6, 4, 3 cm.Accordingly we have a triennial rhythm, decreasing throughout the whole period of childhood; the maximum increase is in the first triennium, the second and third periods of three years correspond exactly, while the last period shows a lowered rate of increase.
At this point the period of approaching puberty begins (13 years for boys), after which the rate of increase becomes more rapid than it had been during the second or third period, attaining its maximum during the years 13-15; to be specific, the rate from 13 to 18 is successively 4, 8, 7, 5, 6, 3 cm.
When the period of puberty is ended (18 years), the rate of growth is much slower; in fact, during the two following years (18 to 20) it hardly attains one centimetre.
Nevertheless, the stature continues to increase up to the twenty-fifth year; according to Quรฉtรฉlet's figures, the average male stature at the age of eighteen is 1.70 m. (in Belgium) and at twenty-one it is 1.72 m.
From twenty-five to thirty-five the stature remains stable; this is the adult age, the full attainment of maturity; at the age of forty the period of involution insensibly begins, and after fifty in the case of women, and sixty in the case of men, the stature begins insensibly to decrease; a decrease which becomes more marked with the advance of age, corresponding to an anatomical diminution of the soft parts interposed between the bones in the sum of parts that make up the stature; more especially the intervertebral disks; and in connection with this phenomenon the vertebral column tends to become more curved.
According to Quรฉtรฉlet's figures, at the age of eighty the average male stature is 1.61 m. (5 ft. 3-2/5 in.), a stature corresponding to that of the age of sixteen.
Accordingly, the variations in stature throughout the different periods of life are neither a growth nor an evolution, but a parabolic curve, including evolution and involution. This curve represents the true human stature; the measurements taken successively from year to year representing nothing more than transitory episodes in the individual life.
Man, as he really is, we may represent by portraits taken successively from time to time, from his birth until his death; the occasional photograph which it is the custom to have taken represents nothing; following no rule, it seizes a fugitive instant in the life of an individual, who is never a fixed quantity but is constantly in transition during the whole course of his existence. So that the habit of taking a picture annually on a child's birthday is an excellent one if we wish to preserve a true likeness; and this practice is recommended in pedagogic anthropology, when it is desired to preserve the biographic history of the pupil.
It is interesting to study, side by side with the growth of stature and the marked rhythms and periods that constitute its laws, the phenomenon of general mortality in its relation to age.
Lexis gives the following curve of general mortality: the horizontal line marks the years and the vertical line the corresponding number of deaths, while the curved line shows the progress of mortality, and the highest points in the curve indicate the maximum mortality. It is highest of all during the first year and in general during early childhood, and is steadily lowered to a point corresponding to the ages from ten to thirteen, after which it rises again.
Fig. 24.โCurve of general mortality (Lexis).
Let us examine the curve up to this point, since it has a bearing upon our school work. We can prove that the maximum mortality corresponds to the maximum individual growth; in other words, an organism in rapid evolution is exposed to death, its powers of immunity to infective diseases are weakened; it constitutes what in medical parlance is known as a locus minoris resistentiรฆ.
In that period of calm in growth, which would seem to be a repose preceding the evolution of puberty, mortality is at the lowest; only to rise again rapidly during the period of puberty; while the rise becomes less rapid after the eighteenth year, notwithstanding that after that age mankind in general are exposed, in their struggle for existence, to many causes of death that did not exist during the preceding years. Toward the age of seventy the line of mortality attains another apex, because the age of normal death is reached; after which it drops precipitously because of the lack of survivors.
From these facts we may deduce certain very important principles that throw useful light upon pedagogy: there are
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