UNIVERSI RE Professor Bird T. Baldwin, Ph. D., Editor Frori; the Iowa Child V.elfare Research Station. er I THE PHYSICS GROWTH OF CHILDREN FROIvl BIRTH :T0 MATURITY *y Bird T. Baldwin Director and Research Professor of Educational Psychology Published by the University, Iowa Cii Uc measur CHAPTER II .'HROFOIETRIC UfSTEUMBNTS k 'HODS OF BSEASURlHG The international standardization of instruments $4$, methods 'fqr takinr rements on living subjects is of paramount import arid ie 5 itf the 'securing; of comparable data for the science of physical growth . -The^ 26\raKCh*Ld '■ ■are Research Station has established through cooperation' and^ collaboration witn other scientific organizations and laboratories, standard instruments' accurate technique and uniformity of anthropometric methods within the fields limited to child development. Since the establishment of the Station there has beer, close cooperation with some of the leading anthropometrists in Kj^'/y^W*^ d , ivi3i0n 0f anthropology of the National Research Council and the United Hates National Museum of the Smithsonian Institution Washington D.C. Dr. f. Hrdlicka spent one week at the Station assisting ' in formulating methods of procedure for the anthropometric work. It hasten through his co-operation that the compasses and calipers have been obtained. Rie other instruments have been made in the University shops, under fhe writer's direction. The aim has been to secure: (1) Instruments with accurate units of measure in the metric syster. (2). Light, convenient, portable instruments of non- expandable material and simple design. (3) Uniformity in standards of technique for measur in . (4) The acceptance of definite land-marks for determining measurements. 1. Instruments ' if ioa « Jr™^ f aS " r i nS 52*1- This *»*• ° f P lane » "hioh is a mod- ification ortES-piane of Broca, was originally suggested by the Committee on Anthropology of the National Research Council; it has been modified of the Z\$1 ? r - nt6 f by a l0 ° al Printer ' The P lane consists of a strip of the best type, of inextensible and unshrinkable paper, one meter Ion, and el 8 V o%^ a *"? ?«««*•» ^oad, with the metrfo'difi:^ o^the fi^ht edge of the scale in centimeters and millimeters, and the Englieh on the left edge in feet, inches and fifths of an Inckfr and with' a margin on each n»vl ° ? I / and alS ° at the *° P and hott ™- *> a «^Pt w^f made to ablndonec :..d S tb e *" ^ "°"? e " ** m ^ * *™^™», ^ this "un^as abandoned, and the printed scale was substituted. Since the slues used tbe P linf V^ a UtUe l9S3 than ' 5 ™' in thiclo,... and the width of the line introduces a constant error, it was necessary to use strips of thin tanc 3 r a Lraterr::Vu h :i t : p8rate slues and *> — -j ^£^-2" The paper plane has been used far several months and *here has b BP n „» appreciate shrinkage under usual weather conditions. t! chief advent™™ iLul I v 6 / re tHat 1* iS P° rtaWe . ■* ^ sent throurb the mail and V easily tacked or pasted to a wall or a specially prepared board rhTLJ^- can be standardized, which is not possible with a rod" Position L. ^ fi 7 6 ailli *<* e r """ has been used in place of the one millimeter the *£ "■"*»«' "°" be00KeS a:le t0 eStinat ' : the »illi»eter S accurately tne S: of S :J, atiSU . lnG V° the 6yeS "* there is - a <*ded intere t'i„ the e5.im».ion of each particular case for measurement. ?he paper plane in 605624 N DEPC -3- is a narrow strip 5mm. thick, in which is cut an opening that serves as a handle. The square which is used for the three measurements just stated above was co structed in the University Shops. c. The Bench. The bench, also constructed in the University Shops, is used for height sitting. It is made of thoroughly seasoned walnut. Two sizes have been adoped, one 50 cm. in height by 30 cm. square, the other 40 cm. in height by 40- cm. s , For adults, it is recommended that a third size, 50 cm. square be used. d. large Sliding Calipers. The large sliding caliper is the Erdlicl compass made in Washington Tor the Research station and tester ureau of Standards. This compass has also been made by Collin in P^ris. The caliper consists of a hollow rod, 70 cm. long, 2.2cm. broad and 0.8 cm. thiok, made of well nickeled and welded brass strips; and of aluminum branches, 26 cm. long (in the free) and 3.5 cm. broad. It is light, very serviceable durable, easy-forking, and accurate. e. Small Sliding Calipers . The sliding caliper (co. "issiere) made in Washington and tested by the Bureau of Standards. This is the Collin Compass and is accurately and well designed. f . Spreading Calipers. The calipers in use are the Hrdlicka type, made by Dr. Ballauf, Washington, first made by Collin in 1912. The terminal parts are in a straight line at the spread of 10 cm. There is a guard on the lower portion of each branch 8 mm. from the point, to regulate the distance of introduction into the meatus. The resulting instrument is but imperceptibly heavier than the older standard compass of Kathieu; it serves with equal facility the same purposes. g. Tapes . On account of the delay in receiving linen tapes from Paris, the ordinary millimeter steel tape is used. It has several disadvantages, a linen tape of non-elastic material being preferable. h. Scales . The scale in use in the anthropometric laboratory is the Buffalo type with pillar S'S' 1 high, on wheels, beam being triple bar. On one side: Top bar is marked 100 (50 kilo graduation) die bar is marked 50 (5 kilo graduation) Lc r is marked 5 (1/20 kilo graduation) On other side: Top bar is marked 200 (100 pound graduation) 'die bar is marked 100 (10 pound graduation) Lov/er bar is marked 10 (1/10 pound graduation) This scale is accurate, portable from room to room but heavy for trans- portation. i. Dynaan meter . So far the Smedley hand dynomometer sold by Stoelting has been used, but the Collin instrument will be substitute' as soon as it is received from abroad. The "Martin Method" which uses the spring balance scales is also being tested out. j« 'ffet Spirometer. No spring spirometer has been found to be accurate. The Stoelting model is used. This apparatus is too familiar to warrant description here. -4- k. Measuring Eoard for Infants. The accompanying photograph shows a new measuring scale for determining the reclining length and reclining sitting height of infants. It was designed e writer and made in the manual trainir. of the Univeristy. The scale is one meter in length, with an additional . centimeters at the one end. The width is 20.5 centimeters, with standardize millimeter scales on either sid . The vertical plane for eac rest is 15 centimeters at i atest heigl , and the eliding vertical plane is at - to a brass roc ir. a vrass groove in such a manner that the millimeter re from either side. The board is made of i: alnut and buttottwood and the standards on which it rests when in contact with the table, are covered - ith heavy felt. The scale is accurate and portable. 2. Measurements Taken. For purposes of determining the physical development of children from birth to maturity the following list of measurement has been selectee for use in the anthropometric department of the Research Laboratory. A. Length 1 . Standing 2. Sitting 3. Span of arms 4 # Upper arms (shoulder-elbow) 5. Forearm (elbow-finger tip) 6. Lower leg 7. Face B. Tfidth 8. Shoulder 9. Hips 10. Face C. Diameter. 11. Head (anterior-posterior) 12. Head (transverse) 13. Head (height) 14. Chest ; (width) 15. c hest (depth) D. Circumference 16. Head 17. Chest E. Weight 18. Body weight F. Breathing Capacity 19. Lung capacity minus residual air G. Strength 20. Strength of right forearm 21. Strength of left forearm 22. Strength of wrist-right and left 23. Strength of elbow-right and left H. Indices 24. Sitting-standing 25. Cephalic-index 26 • Chest-index 27. v ital 28. Weight-index I. Cranial capacity -5- 3 . Methods A. Length (1) Standing Height. This measurement is made "with the Research Station Paper Measuring Scale previously described, and the wooden square. The subject stand straight with heels together, and heels, buttock, upper part of back (and generally the head) against the wall to which the scale is attached. The arms are extended at the side in a natural position and the head is in such a position that the visual and biauricular axes are horizontal. The square may be held in either hand. If held in the left hand the readings are taken from the right margin of the plane and if held in the right hand, from the left margin of the plane. The square is brought down firmly two or three times in succession on the top of the head, with sufficient force to feel the impact of the skull, and the reading taken from the last position. (2) Sitting Height . For the measurements of the sitting height, the Geneva agreement has been followed which recommends: "The subject sits on a horizontal and resisting seat (bench) about 30 to 40 cm. high (this height being proportionate to the stature of the subject): the knees are flexed; the dorsal aspect of the trunk is to make contact with the vertical plane or with the anthropometric rod or plane at two points viz., at the sacral region and again between or at the shoulder blades. The axis of vision is horizontal. The height of the vertex above the surface of the seat is to be measured. n (406 p. 64.) (3) Span of Arms . This measurement is the distance from the tip of the middle finger (mea"ius) of the left hand to the tip of the middle finger (medius) of the right hand with maximum extension of the arms when the subject is standing in a normal position, similar to the position required for standing height, against a plane background. The child* s left middle finger touches a vertical wall or moulding and the right extends over the paper plane placed in a horizont- al position at a level with the child's shoulders with the fingers rigid. The two arms are extended and after the right arm (free arm) has been raised in a line with the left the observer applies the square lightly against the free end of the middle finger of left hand and reads the greatest distance recorded, noting that both fingers are simultaneously in contact 7/ith the terminal limits. (4) Upper Arms . The large sliding calipers are used. The elbow is flexed and the terminal points are the acromion at the shoulder and the extern- al condyle of the humerus at the elbow. (5) Forearms . The large sliding calipers are used to find the distance from the olecranon process of the elbow to the finger tip, with the elbow flexed at right angles in front of the subject and with palmar side up. This measure- ment varies with the two arms and the position of the arm. It is being standard* ized by Mr. Howard R. Mayberry of the Station. (6) Lower Leg . This measurement is from the knee to the sole of the foot when the knee is flexed at right angles. The measurement is made with the large sliding calipers . (7) Face . The length of the face is taken with the spreading calipers from the nasion (the mid-point of the naso-frontal suture) to the lowest point of the chin. -6- (8) Shoulders . The large sliding calipers are used for finding the distance between the two great prominent tuberosities of the humerus bones below the acromion processes. The arms hang down at the subjects side and the pressure of the clipers is increased until the resistance of the bone is appreciably felt. (9) Hips. The width of hips is measured in a similar manner to that of the shoulders with the large sliding calipers , using the widest part over the trochanters for the two terminal points. (10) Face. The width of the face is taken with the spreading calipers at the greatest bizygomatic distance. C. Diameter The methods adopted here are those of Hrdlicka (406) (11) Head ( anterior-posterior ) "The maximum glabello-occipital diameter of the vault." Instrument: The spreading compass or calipers (compas d*epaisseur, Broca or Hrdlicka). "Landmarks; Anteriorly — the most prominent point of the glabella; posteriorly — the most prominent point of the occiput as shown by the maximum determinable spread of the branches of the compass (Intern. Agr.) "Method: According to older methods (see Bertillion, Martin), the end part of each branch of the instrument was held in one hand, as in measuring the face. For measurement of the head this is somewhat clumsy. A better method is to hold the compass so that is butt (or joint) rests on the hypothenar eminence of the hand, the two proximal parts of the branches reposing respective- ly on the ball of the medius and on the second joint of the forefinger, while the thumb holds the instrument to the hand. The observer applies the thumb and middle finger of his left hand, in contact, to just below the glabella, places the free end of the left branch of the compass on these fingers so that the point touches the glabella, and applies the left forefinger over the end. This gives a ball-and-socket arrangement which enables the measurer to hold the point of the left branch of his compass steadily over the glabella without fear of displacement. This btfanch of the instrument needs no further attention. The right hand is now moved around the proximal part of the compass, so that the two branches rest on the ball of the fourth and on the second joint of the middle finger and are held and controlled by the ball of the thumb and the ball of the forefinger. This hold permits not only an easy handling of the instru- ment with perfect control, but affords also a great facility for regulating the pressure. The free end of the right branch is then applied over and some- what to one side of the median line of the most prominent part of the occiput, and is moved up and down in saw-tooth fashion from side to side of the occiput until the maximum length is encountered. The eyes watch only the scale. The ease of manipulating the instrument when handled in this manner is very grat- ifying." (12) Head ( transverse ) "The greatest transverse diameter in horizontal plane which can be found on the vamlt by the spreading compass (compas d f epaisseur, Broca or Hrdlicka.) -7- "Landmarks: Determined solely by the maximum breadth of the skull above the supra-mastoid and zygomatic crests (intern, Agr.). "Method: The instrument is held as in first position for measuring the length, and this position is retained. The left hand is placed lightly on the top of the head of the subjeot, assisting in bringing the latter into the convenient position for taking the measurement; the instrument is applied horizontally somewhat above what appears to be the maximum breadth, and is moved in a zigzag way antero-posteriorly, descending and again ascending by zigzags, until the maximum breadth is found. The eyes watch only the scale. It is necessary to repeat the movements in an ascending and possibly once more in a descending direction, until the observer is positive that the maximum breadth has been ascertained." (13) Head (height ) "The height from the middle of the line connecting the floor of the aud- itory canals to bregma," Instrument: The spreading compass of Hrdlicka. The methods adopted here are those of Hrdlicka. "Method: The instrument is held by the right hand just below the joint. The head of the subject being steadied by the left hand, one branch of the instrument is gently introduced into the left ear as far as the guard permits, and the same is followed with the right ear, the compass is then slightly raised to assure penetration as far as the guards , allow, is taken hold of a short distance above the scale by the left hand, allowed to sag down by its own weight and held in position. The ulnar side of the hand that holds the compass should for greater steadiness repost on the head of the subject behind the instrument. The scale of the compass is now brought as near as possible over the bregma, The spread of the branches of the compass is noted on the scale, the distance from bregma to lowest part of the scale is carefully ascertained by the rod of the sliding compass, and the operation is completed. All that is now necessary is to read off on a previously prepared scale the total height from the base line of the points of the compass to the lowest part of the scale of the same at the spread observed in the subject at hand, and to deduct from this the distance between the brepia and the scale. Special care must be exercised that neither of the branches, particularly that in the right ear, slips out of the meatus. "This method is readily learned and causes the minimum of inconvenience to the subject (particularly if the points of the instruments are warmed in water or by the broath of the observer before introduction), and with due care it gives results which vary within less than 3 mm. The time required is ecarcely more than the average time for ascertaining the head length. The external portions of the floor of the meatus, while not as perfect landmarks as could be desired, give with this method and instrument, in the writer's experience, results that are more satisfactory than those obtained by any other method or instrument so far devised for taking this important measurement of the head. The preference of bregma to the vertex for the superior *point de repere', is in accordance with the Geneva Agreement, which stipulates two heights of the vault and both to the bregma," (14) Chest ( width ) The methods adopted here are those of Hrdlicka (406) "Transverse diameter: Subject stands in natural, easy, erect position. The forearms are flexed at about right angles, and the arms are lifted forward and upward to about 30 degrees from the body. They are directed to be held limp without any tension, and the examiner satisfies himself that there is -8- no tension by lightly taking hold of the forearms and moving the arms slightly up and down. The object of the position is on the one hand to relax all the thoracic muscles, and on the other to permit the application of the instrument. The same position in every respect is preserved for the antero-posterior diam- eter, "The large compass is now applied to the chest in such a way that its rod lies directly over the nipples (or corresponding line in women), the fixed branch is pressed against the thorax until it meets with the resistance of the ribs, and the right branch is applied repeatedly to the opposite side of the thorax, with equal pressure, during inspiration and expiration until the medium between the tv/o can be arrived at. It is the medium which is record- ed. The instrument is held so that its plane is at right angles to the vertical plane of axis of the thorax, (15) Chest ( depth ) The antero-posterior diameter is taken so that the fixed branch of the compass is applied to the nipple line, the rod of the instrument to the ribs on the left side, and the movable branch to the posterior part of the thorax, the instrument being held again at right angle to the vertical axis of the chest. Here also we take repeated measurements until the medium between normal inspiration and expiration is ascertained, and this is recorded." D . C ir cumf er enc e (16) Head , The circumference of the head is taken at the greatest distance over the frontal and occipital processes, the tension of the tape being regulated by practice or by the observation of the spring indicator on the tape, (17) Chest. The circumference of the chest is taken, with or without clothing, at the nipple line for boys and at ^corresponding height for girls, E, Weight (18) Body Weight . The weight is taken with or without clothing. When clothing is included, the shoes and coats are removed. Clothing for children below 12 years of age weighs on an average ,75 kgs, and for children over 12 years of age on an average 1,1 kgs. (19) Lung Capacity Minus Residual Air . The measurement has been taken in the usual manner, with conditions standardized as far as possible, using the wet spirometer, which gives the volume of lung capacity minus the residual air. Mr, A. W. L, Bray, who began his work at the Station on January 1st, 1921, as a Research Associate in Child Welfare, will aim to standardize new instru- ments and technique. Waldenburg's pneumatometer is being tested out and various other methods of measuring respiratory capacity, G, Strength (20-23) Here again the generally used methods for the hand dynamometers have been used. The writer has found the "Martin Method" (Walter Reed General Hospital Monograph I, Washington, D. C, pp. 11 ff.) a promising one, and the -9- Kellogg method used at Battle Creek is also being tried out. H. Indices (24-29) (For a theoretical discussion of indices of growth, see Chapter VI. The sitting- standing index is determined by dividing the sitting height by the standing height; the cephalic index by finding the ratio of the width of the head to the length; the chesT index b y dividing the depth of the chest by the width; the vital index by dividing the breathing capacity by the height; the weight-height index by dividing the weight in kilograms by the height in centimeters or by the square or cube of the height • I. Cranial Capacity For the present the Lee and Pearson (468) formula No. 14 is being used. It is Male. Brain oc. « .000337 (L-llmm.) (B-llmm.) (H-llmm.) ♦ 406.01. Female. Brain cc. s .0004 (L-llmrr.) (B-llmm.) (H-ll mm.) ♦ 206.6 -10- 10. Conclusions This study of 4800 consecutive measurements in weight on 200 white babies and 200 colored babies approximating normal development shows that for this group: I. For these infants at birth, the boys and girls weigh approximately the same. The white boys gain in weight more rapidly than the girls and are 454 grams to 681 grams heavier from the second month to the thirteenth month. The colored boys are from 284 to 567 grams heavier than the girls between the fourth and ninth months, but lose this advantage by the end of the year. II. For this group of infants the colored babies, both boys and girls, weigh on an average 227 grams less than the white babies. This difference becomes greater until at the end of one year the colored babies weigh from 454 to 907 grams less than the white babies, both boys and girls. III. As a rule, the babies that are relatively heavy at birth are heavy at the age of four months, and those that are light at birth remain relatively light. On an average, these boys double their birth weight at the end of the seventh month, and the girls at the end of the eighth month. IV. The coefficients of correlation between weight at birth and weight in the 14 to 15 weeks period are, for white girls >~ for boys and until 13 for girls. For those below the median height the greatest average acceleration begins at 14 years for boys, and at llj years for girls, and continues, for the boys, until 17g and for the girls until 15-2. "The rhythms and fluctuations of growth in height for the children above the median show that these boys and girls mature in physiological growth earlier than those below the median, since their periods of acceleration and arrest begin earlier and end earlier. There are individual measurements lying on either side of these medians, arranged in all probability in a normal distribution from the tallest to the shortest for each chronological age. If this is the case, as the individual curves will show, we are justified in making averages or medians only when the average or norm is based on the phy- siological age instead of the chronological age. A new and very important educational problem is evoked here: How may we formulate a measuring scale for determining the physiological age of the child? A careful study of individual growth curves, based on consecutive measurements, it is hoped, will help to answer this question." (27). b. Conclusions. I. In yearly increments of growth there are not only sex differences, but a wide range of differences for each trait at various ages. II. The increments are higher in the case of girls than of boys as follows: from nine to 13 years of age for weight; from 11 to 13 years of age for breath- ing capacity; from eight to 13 years of age for sitting height; from eight to 13 years of age for chest girth; from eight to 13 years of age for strength of left arm. They are inferior at all other ages for all traits and for these ages (eight to 13) for strength of right arm and upper back. 11. Yearly Per Cent of Gain from Seven to 14 Years of Age This table is significant in that it shows the annual increase in increment in growth for the eight physical traits under consideration. The yearly gains in per cent can be best gleaned from Table XXXII. It should be noted that I, For growth in height the yearly increment of per cent is very uniform for boys from seven to 16, with a short rise from 13 to 13 years of age; for girls from seven to 13 the yearly increment of per cent is very uniform, with the rise from 12 to 13 and a cessation after this age. II. For growth in weight there is a higher percentage increment for all ages up to 13 years for boys, with more irregularity than for the previous traits outlined, and with the peak of increase between 12 and 13. III. For breathing capacity the percentage increase is a little higher and more irregular than for height. The girls are higher than the boys until 13 years with no definite peak period. IV. The lowest annual increase in per cent is in sitting height for boys and girls, and the highest in strength of upper back. This is also shown graph- ically in the profile charts, pages 111, 112, 113 and 114. For sitting height the annual per cent of gain is lower for the boys than for girls until 12 years of age. V. Growth in chest girth, which is also lower for boys until 14 years of age, is also small and more variable than for sitting height. VI. and VII. For strength of the arms the annual increase is a little higher than for the previous traits, with variations for the two arms and for boys and girls, the boys increasing more on the average than the girls. VIII. For upper back there is a greater annual increase than for other traits, but there is so much variation that no definite age stands out prominently, the boys growing more on the average than the girls. 12. Indices of Growth of Group in Table XXIX. a. Data. As previously emphasized, the relationship between the growth of two physical traits which may be expressed as an index, is more significant than is the growth of either. The importance of the index or coefficient of robustness (the weight-height coefficient) is outlined in Part IV and this index should form the normal standard of growth in place of either height or weight. Table XXXIII gives the average indices of all ages and for each sex. There is little or no apparent difference, as a rule, between the tall boys and the short boys, except that the tall individuals have high indices early. This clearly substantiates the important conclusions previously stated that the development of any normal physiological change in the traits measured occurs earlier for tall children. For data see Figs. 1 to 29 and pages 30 to 71 in the earlier monograph (27). That the weight -height indices vary with different nationalities can be demonstrated by selecting weight and height tables from Part V. Take for example Erismann, Baldwin, Pagliani, Bobbitt and Misawa, From eight to 15 years of age the indices for the Russians increase for the boys from .201 to .361; for the Americans from .196 to .306; for the Italians from ,175 to .275; for the Filipinos from .174 to .268; and for the Japaneses from .168 to .265. That is, the Russians and Americans are heavier for their stature than are the other nationalities represented. b. Conclusions (l) Weight -Height Index I. The weight-height index is the most practical criterion of normal growth in robustness, and, other conditions being normal, in general nutrition. -23- II • The weight-height indices increase from six to 18 years of age on the average 100 per cent, which shows that weight increases more proportionately than height. III« A we 11 -developed tall or short child approaches within 15 per cent of the weight-height index for the chronological age to which the child* s height corresponds • IV. For tall boys and tall girls the coefficient for the weight-height is in advance chronologically of that for the mean or average and the reverse holds true for short children. The tall heavy children are older physically, V. In interpreting and evaluating the seven series of indices for each age for each sex, it should be noted that the weight-height indices for girls are higher at all ages, which means the girls are proportionally heavier for their height than boys. (2) Vital-Height Index I, The vital -height index is a good criterion of the respiratory height re- lationship. II • The vital -height index more than doubles for boys during the ages from six to 18 years and nearly doubles for girls, which shows that in growth in breathing capacity boys increase proportionately more than in growth in height, III. The vital -height index is higher for the boys than for the girls at all ages, which shows that boys have greater breathing capacity for their heights than girls, IV. A well developed tall or short child should approach within 15 per cent of the vital -height index for the chronological age to which the child's height corresponds. V. For tall boys and tall girls the coefficient for the vital-height is in advance chronologically of that for the mean or average and the reverse holds true for short children. fo) Pl.'r l - i "£* TT|J ^'' T'" 1 " ^ (3) Sitting Height-Height Index I. The sitting height indices for boys and girls show on the average a slight decrease from six to 16 years of age, and for boys from six to 13 years of age, which shows that standing height is increasing more proportionately at these ages than height-sitting. II, Girls maintain a relatively higher sitting height-height relationship than boys. (4) Chest Girth-Height Index I. Chest girth-height indices change little from seven to 13 years of age, with a slight drop for ages from 11 to 15. -24- II. Girls have a slightly higher index than boys. After 13 the index is considerably higher for girls. (5) Strength of Right Arm-Height Index I. The strength of right arm-height indices increase on the average steadily from six to 18 years to more than 100 per cent for boys and approximately 100 per cent for girls, which shows that the strength of the right arm increases more proportionately than the stature. II. In the strength-height relationships for right arm the boys are invariably superior. (6) Strength of Left Arm-Height Index I. The strength of left arm-height indices increase on the average steadily from six to 18 years to more than 100 per cent for boys and approximately 100 per cent for girls, which shows that the strength of the left arm increases more proportionately than the stature. II. The indices for the left arm are uniformly lower with this group of children than those for the right. III. In the strength-height relationships for left arm the boys are invariably superior. (7) Strength of Upper Back-Height Index I. The indices for growth of strength in upper back increase more from six to 18 than any of the other indices. For the boys this increase is nearly 300 per cent, for the girls about 250 per cent. II. Eoys increase most during the ages from 14 to 18 and girls increase least after 15 years of age. III. In the strength-height relationships for upper back the boys are invar- iably superior. 13. Per Cent of Inorease Between Seven, 12, and 17 Years of Age a. Data . What per cent of a boy* s or girl's growth at 17 years of age has he or she reached at seven years of age, and at 12 years of age? Do boys and girls grow more between seven and 12 years of age or between 12 and 17 years of age? These are very important questions from many standpoints for individuals and the problems are analyzed further by a study of individual growth curves. The averages as given in Table XXXIV and XXXV will answer the question in a general way and will show the group tendencies. b. Conclusions I. Girls have completed at seven years of age on the average in each of the eight physical traits: height, weight, breathing capacity, sitting height, girth of chest, strength of right arm, strength of left arm, and strength of upper back, a higher per cent of their final development (at 17) than have boys. -25- Table XXXIV PER CENT OF INCREASE BETWEEN SEVEN, 12 AND 17 YEARS OF AGE Traits At 12 At 17 Bet. Bet. yrs. 121 yrs. i"£2^ ~" " 135 7 & 12 T^ ~ - 21 12 & 17 EeigKt Boys Girls 14 ,v eight Boys Girls 155 167 259 245 55 67 104 78 Breathing Capacity Boys Girls 168 174 214 254 68 74 146 80 Sitting Height Boys Girls 113 115 134 130 13 15 21 15 Girth of Chest Boys Girls 116 121 146 141 16 21 30 20 Strength of Right Arm Boys Girls 189 196 360 287 89 96 171 91 Strength of Left Arm Boys Girls 182 207 339 297 82 107 157 90 Strength of Upper Back Boys Girls 236 231 502 354 136 131 266 123 -26- Table XXXV PER CENT OF FINAL GROWTH AT 17 YEARS OF AGE THAT HAS BEEN ATTAINED AT SEVEN AND 12 YEARS OF AGE Traits At 1 7 At 12 Bet. Bet. yrs. yrs. 7 & 12 12 & 17 " yrs. yrs. 1 - — Height Boys 70. Z% 83. 8# 13.5JC 16. 2$ Girls 74.2 90. 15.8 10. Weight Boys 38.7 60.1 21.4 39.9 Girls 40.9 68.2 27.3 31.8 Breathing Capacity Boys 31.9 53.7 21.8 46.3 Girls 39.3 68.3 29. 31.7 Sitting Height Girth of Chest Boys Girls Boys Girls Strength of Right Arm Boys Girls Strength of Left Arm Boys Girls Strength of Uppers Back Boys Girls 74.5 77. 68.6 70.8 27.8 34.9 29.5 33.7 19.9 28.3 84.5 88.6 79.7 85.5 52.5 68.4 53.7 69.9 47.1 65.3 10. 11.6 11.1 14.7 27.4 33.5 24.2 36.2 27.2 37. 15.5 11.4 20.3 14.5 47.5 31.6. 46.3 30.1 52.9 34.7 "7 r Sitting Height to Standing Height Boys Girls 7 yrs. 54.3^ 54.7 12 yrs 51. 6% 51.9 17 yrs. 51.2% 52.8 -27- II. Girls gain between seven and 12 years of age a greater percent of their final growth (at 17) than do boys, in all of the eight traits: height, weight, breathing capacity, sitting height, girth of chest, strength of right arm, strength of left ami, and strength of upper back. III. From 12 to 17 years of age, girls gain a higher per cent than boys in sitting height, chest girth, strength of right arm, left arm and upper back. IV. Boys and girls both gain a higher per cent from 12 to 17 years of age in the other traits of weight and breathing capacity. V. The girls at seven years of age have reached a stage of development considerably in advance of that of boys, and girls continue this lead in all phases of growth, so that a 12 year old girl is as far advanced toward her final growth at 17 as a 14 year old boy. VI. The direct per cent of sitting height to standing height at seven, 12, and 17 is almost identical for boys and girls. The ratio is approximately 1-2 being slightly below this at seven years of age. VII. Girls grow more proportionally than boys from seven to 12 years of age in height, weight, breathing capacity, sitting height, girth of chest, strength of right arm, strength of left arm. Boys gain slightly more in strength of upper back. VIII. Boys grow more proportionally than girls from 12 to 17 years of age in height, weight, breathing capacity, sitting height, girth of chest, strength of right arm, strength of left arm and strength of upper back. 14. Norms for Tall and Short Girls These norms for girls above or below median height show that on an average the tall girls surpass the short girls in all of the eight physical traits outlined. They also show that tall girls grow differently than short girls. These norms supplement those on page 152 but include more oases. CHAPTER VII ANATOMICAL AGE 1. The Anatomical Development of Boys and Girls Two closely related ages which characterize a child* s development (juite as much as its chronological age in years, months and days, but are less understood, less commonly used, and therefore less familiar to parents and teachers, are the anatomical and physiological age. These denote the physical, or anatomical, growth and the accompanying stages of physical maturation of the individual as indicated by growth of bones, eruption of teeth, color of eyes, metabolism, marked functional changes in sex organs, changes of voice and many other phases of physiological development not so apparent to the casual observer. -28- Children of the sane chronological age may vary greatly in their anatom- ical and physiological development. Since physical growth in the larger sense conditions all other aspects of development, it is essential that these ages be discussed in detail. Few scientists have attempted to differentiate between these two ages, but this is essential if a careful study is to be made of the development of childhood. An analysis of the anatomical growth dt the carpal bones (the wrist) will be made, a diagnosis of the physiolog- ical age at adolescence will be outlined empirically, and some specific correlations between the two ages with applications will follow. a. Roentgenograms as C riteria of Anatomical Age. In order to throw more light on the previous"~aata on physical growth, the writer made a com- parative study of the carpal bones of a group of boys between the ages of 11 and 13 and a group of girls between the ages of 10 and 13, the growth being followed for three years. These children from the seventh school grade of the University of Iowa Junior High School, are as nearly as could be deter- mined in a preliminary way, normal children from good, representative homes, with normal school progress, as indicated by school grades, school marks, and a series of mental examinations for the three consecutive years. The analyses give a good insight into the physical status of these young adoles- cents, since the ossification of the bones of the wrist is representative of the skeletal development in general. The roentgenographs included in this investigation were taken in the Department of Roentgenology of the University College of Medicine by Dr. Bundy Allen. One series was taken in 1918 just before the writer was called into the U. S. Army, and another series on the same individuals after his return, and a third series in October, 1920. The roentgenograms were of the exact natural size and the two hands were placed in a uniform position a s far as possible. The individual differences in the forms and positions of the carpal bones and the difficulty of differentiating between various stages as the cartilaginous tissue develops into osseous substance present distinct problems in determining the topographical area of the bones. b. Method of Finding the Area of the Bones of the Ifrist . At first attempts were made to measure the perimeter of the individual" bones by means of a map tracer and protractors. This method was soon discarded and a method of tracing the outlines on millimeter cross section paper through an illum- inated frosted gladd plate was tried and also discarded. The tables in this section of the Study give the measurements as found by means of the planimeter with which the area of surfaces of irregular outline can be determined with accuracy. The accompanying photograph (12) shows the development at the beginning and at the end of the two year intervalfof one boy, No. 8376 (John). In 1918 the total exposed area of the seven bones was 1110 sq. rams, and just two years later, 1920, the total area was 1832 sq. rams. In this case there was marked growth in the area of each borte and in the total area also because of the appearance of the pisiform (116 sq. mms.) after the two year period. All original X-ray photographs have been reduced in these exits from natural size by means of a uniform scale which makes the photographs of this Study comparable. -29- Further examples of the differences in the development of the wrist bones at various ages are contained in a series of comparative observations on No. 8370 and No. 8376 for the year 1918 showing that in physical growth No, 8376 (John) is advanced, being both taller and heavier; in the anatom- ical development of the seven observable bones of the wrist No. 8376 has a larger projected surface area for bones separately and for all of the bones collectively. The same differences are observable in the photographs for 1920; in physiological development No. 8376 (John) was post-pubescent in 1918 and No. 8370 (Eldon) pre-pubescent; in chronological age No. 8376 (John) is six months younger than No. 8370 (Eldon). These data demonstrate that No. 8376 (John) is the older boy anatomically, although chronologic- ally six months the younger. c. Conclusions. I. The size and number of the carpal bones increase with age during childhood. II. The development of the two wrists varies with individuals, but on the average there is no difference. III. Girls at a given chronological age have a larger exposed surface area of the carpal bones of the wrist than have boys. IV. Another evidence of the accelerated anatomical development of girls over boys is shown in the presence and development of the pisiform bone, which appears earlier during the pre-adolescent age .with girls than with boys. V. There is a high coefficient of correlation between height and area of the carpal bones (Boys f .879, Girls | #729) and also between weight and area of the carpal bones (Boys + .755, Girls * .766.) VI. Boys have a higher correlation than girls for height and area of carpal bones and about the same as girls for weight and area of the carpal bones. VII. The coefficient of variation of the carpal bones is higher for boys than for girls (Boys 29.94, Girls 12.695). CHAPTER VIII PHYSIOLOGICAL AGE 1* The Age Distribution of Pubescence of Boys and Physiological Maturation of Girls The subjects of physiological and anatomical ages have been con- fused in the literature, because neither has been investigated empirically beyond a limited degree, although both are full of fertile problems of great significance in the study of individual development. The direct applications of the meaning of these ages to physical, mental, pedagogical, social and moral development have been recognized to a very limited extent. There is a wide range to be found in the physiological differences between boys and girls of the same chronological age, as will be demonstrated by the data following. Some boys reach pubescence at 11 years of age, others not until 16 years of age; some girls reach this period of maturity at 10 -30- year s of age or earlier, others not until 16 or 17. Boys and girls who mature early in these functions may be considered physically older than those of later maturation, a. Data for Boys * In order to determine the wide range of chrono- logical ages that characterize the stages of physiological growth which are entered into at adolescence, the writer and one of his advanced students at Johns Hopkins University, Charles F. Pennington, checked very carefully some material that was gathered under the direction of $r. William Burdick and Dr. Brown on the ages of pre-pubescence, pubescence, and post-pubescence in boys. (28) In Baltimore 3600 boys of a "motor" type of development, that is, those taking part in athletics, were examined. These data were supplemented by those from a group of 1317 boys from 14 counties of Mary- land, making a total of 4917 boys. With these particular children the criterion was that of pubescent growth and pigmentation of fine hair, which characterizes a very brief period of time marking the change from asexual to sexual life, when the ability to procreate is established. It is found that the pre-pubescent boys range from eight and one- half to 16 years of age in the group of country boys, and from nine and one- half to 17^ for the city boys. The post-pubescent ages range from llj- to 24 for the country boys and 12-| to 24 for the city boys. For the pubescent stages the country boys range from nine and one-half to 15-J-, with the mode at 13|, and the city boys from 10 to 18, with the mode at 14.. The country boys reach this period earlier than the city boys. At no age are more than 53 per cent of the age group of the city boys pubescent or more than 40 per cent of the country boys. A method is now being formulated and carried out by the writer with the University of I ona Junior High School boys, which indicates that pubescence is but a rough and inadequate criterion of the secretion of the sperm cell. b. Data for Girls. For the girls the criteria were the first menstrual flow, enlargement of the breasts, the appearance of sub-cutaneous fat, and axillary hair, as noted by the physician or nurse. Chart LV shows the age distribution in terms of per cent of 47 girls from the University of Iowa Elementary and High School who had their first period of menstrua- tion between the ages of 10 and 17 years; and a similar distribution for 151 Horace iwann school girls, 56 University of Chicago Elementary and High School girls and 134 Baltimore County girls from the Baltimore Athletic League. These data are accurate and represent typical groups of normal girls from the middle and upper class homes. These data furnish satisfactory criteria for specific purposes, but other types of criteria are being worked out at the present time by the writer. c. Conclusions I. These data show that among children who are best developed from a physical point of view, there is no fixed age for physiological development as evidenced by the advent of pubescence or first menstruation. Adolescence does not begin at the sane chronological age for all normal boys or for all normal girls, physiologically -31- TABLE XLI PERCEIITAGE DISTRIBUTION OF PHYSIOLGSECAL MATURATION — GIRLS 1. University of Iowa Elementary and High School Girls Ages Cases Per Cent Median 11 4 8.51 13 years 12 9 19.14 7 months 13 18 38.29 14 10 21.27 15' 6 12.76 47 99.97 2. Horace Aiann Elementary and High School Girls Ages Cases Per Cent Median 11 7 4.63 13 years 12 25 16.55 9 months 13 56 37.08 14 42 27.81 15 17 11.25 16 4 2.64 151 99.96 3. University of Chicago Elementary and High School Girls Ages Cases Per Cent Lledian 11 3 5.35 13 years 12 9 16.06 9 months 13 22 39.28 14 14 25.00 15 6 10.71 16 2 3.57 56 99.97 4, Baltimore County Girls, Maryland Ages Cases Per Cent Median 10 3 2.23 13 years 11 10 7.46 8 months 12 27 20.14 13 40 29.84 14 36 26.85 15 13 9.70 16 5 3.72 134 99.94 -32- speaking. Children, boys or girls, may be of the same chronological age between 10^ and l&g and differ in physiological age from one to four or five years and still be normal in physical development. The norm for pubescence is is a distribution range, not an average chronological age. II. At no age do as many as 40 per cent of the groups mature. III. There is a range in ages from 10 to 17 years for the age of first menstruation for normal girls. IV. The girls from the country and from the smaller city (11,000 population) mature earlier than those from Chicago and New York, the median ages being respectively 13 years eight months, 13 years seven months, 13 years nine months. This conclusion substantiates the similar condition found for boys 28 p. 15). * 2. Relation of Establishment of Itiaturity to Height of Girls a. Data. In order to find the correlation from another angle between physical grov/th and the date of maturity (first menstruation) of girls, 151 Horace iv^nn girls and 53 University of Chicago high school .girls between 11 and 17 years of age were taken, with the heights recorded at the time of the appearance of this physiological function. It was found for the Horace Mann School, Columbia, that the seven girls who matured at 11 years of age had an average height of 148.2 cm., with the average or norm for the school at 140.39 cm.; the 25 girls who matured at 12 years of age had an average height of 152.1 cm., with the average jor norm for the school at 146.22 cm.; the 56 girls maturing at 13 years of age had an average height of 155.3 cm. and the norm was 152.74 cm.; the 42 girls maturing at 14 years of age had an average height of 159.6 cm. and the norm was 156.97 cm.; the 17 girls maturing at 15 years of age were 158.5 cm. in height and the norm was 159.35 cm.; and the four girls maturing at 16 or a comparatively late age were 163.2 cm., while the aver- age for the group was 161.59 cm. It was found that in working with the data for the 53 girls from the University of Chicago, those who matured at 11 years of age had an average height of 146.9 cm., while the average or norm was 141. The nine who matured at 12 years of age had an average height of 151.4 cm., with the average or norm for the school of 146 cm. The 22 girls who matured at 14 years of age had an average height of 154.7 and the norm was 153 cm. The 14 girls maturing at 14 years of age had an average height of 158.7 cm. and the norm was 157 cm. The six girls who matured at 16 years of age were 159.6 cm. in height and the norm was 159 cm.; and the two girls maturing at 16 or a comparatively late age were 161 cm., with the average for the group 160 cm. k # Conclusions I. These results s how t hat girls who mature early are on the average close to the norm or fljelo^ it. This is contrary to the current belief that early maturation is/asign of poor health. • -33- 3« Individual Growth Curves a. Data . As soon as the wide range of pubescent development in terms of chronological ages is appreciated, the question arises, what underlying principle governs this period of physiological ripening and causes such differences in the phases of physical maturation. This may be made very clear by the following charts taken from a previous investigation (28), where the individual growth curves are given and the establishment of the period of first menstruation is indicated by heavy black dots. It must be recognized that a limited number of type cases are given, but they are all approximately normal. Since these are individual pictures, their validity is established and their worth of permanent value for future anal- yses. An application of scientific procedure will find several other con- ditions, such as heredity, social environment, climate, exercise and nationality as important determining factors. The problem here, as in the other sections of this Study , consists in finding the basic facts for further study of the normal child. In the collected results (Chart LVT) it may be noted that tall girls as a rule mature earlier than short ones. This was shown in the writer's original study (27) by means of individual growth curves. The individual growth curves in height shown in Chart LVI give some exceptions to this rule, but they demonstrate the law that early maturity means that growth is nearing completion in height as well as sex develop- ment. Individuals 4, 5 and 6 should normally mature late, but they matured relatively early and soon after this period there was a diminution in growth. This is very striking in the case of No. 6. Nos. 1, 2, and 3 matured approximately at normal age for their height, since none are tall girls. The tall girls, la and lb, show a striking contrast. The six girls are not only relatively small, but all have had serious illnesses. No. 1 had scarlet fever just before 13 years of age. No. 2 was anaemic through- out her school life, with lumbar curvature, intestinal disturbances and rapid and irregular heart. No. 3, a sister of No. 1, had scarlet fever at the same time, with poor posture during high school period. No. 4, in addition to having had many children's diseases, was very nervous. No. 5 had poor posture, and also had hernia and enlarged tonsils. No. 6 had enlarged glands of the neck and hip disease from a fall. No. la and lb were healthy Chicago girls. b. Conclusions I. Tall girls of a fairly homogeneous group, as a general rule mature earlier than short ones. 4. Relation of idaturation to Growth a. Data . The relation between the cessation of growth and the advent of sex maturity may be shown by a study of the average annual in- crements of growth between nine and 18 years of age. For the girls who matured at 11 years the increment of growth increased rapidly from nine to 11 and dropped rapidly almost to the one centimeter point at 14. For those girls who matured at 12 years of age, there was an increase in the -34- average increment until 11, then a slight drop and after 12 a rapid cessation until 15, when it was below the one centimeter increment. For those who matured at 13 there was a slight drop at 10 and an increase until IE, then a drop to less than one centimeter at 16. For those who matured at 14 there was a slight drop until 17, at which age the average is less than one centimeter. For the 15 year old girls there was a relatively high incre- ment until 14 years, when there was a rpid decrease to less than one cen- timeter at 17. For 16 year old girls the rapid drop also began at 14 years and reached the minimum at 18 years of age. (Data from Horace Mann, Univer- sity of Chicago and F. W. Parker Schools) b. Conclusions. I. Early maturity is followed, as a rule, by a rapid cessation of growth in stature. For girls who mature at 11, a rapid decrease in annual increment follows until 14, where there is less than a centimeter of growth. For those who nature at 12 a rapid decrease in increment follows until 15, when there is less than a centimeter of growth. II. For girls who nature at 13 or later, the decrease in increment begins in the year previous to maturation, and reaches one centi- meter or less three years later. III. The decrease in yearly increment is more prolonged for girls who mature late. IV. There is a positive correlation between physiological stages of maturation and anatomical age, as evidenced by height, weight, and the development of the area of the carpal bones. 5. Applications of the Concept of Physiological Age Six distinct applications of the concept of physiological age in child development may be cited here: a. To Physical Training . Physiological age has a direct bearing on physical training and directed play. Not only do children naturally play with boys and girls of their same physsiological age, but the types of games in which they participate are dependent upon the stage of phys- iological maturity. It would be justifiable to arrange physical training schedules in schools on the basis of physiological age, giving boys or girls of the same physiological age similar types of exercise. On the av- erage, girls are older physiologically than boys. b. To Stages of Liental Saturation. Physiological age is, the writer believes, directly correlated with stages of mental maturation. The physiologically more mature child has different attitudes, different types of emotions, different interests, than the child who is physically younger though of the same chronological age. While a child may be precocious intellectually, and have a high intelligence quotient and pass beyond its chronological age in the development of certain mental traits, other types of traits indicative of mental maturity may be undeveloped. -35- Another experimental study just completed shows that the mental age of the individual bears a direct relationship to the physiological age as indicated by height and weight. The results show that at each chronological age the physiologically accelerated boys and girls have a higher mental age than those of the average or below the average physiolog- ical age. The girls, when classified on this basis, show a higher mental age for a given chronological age than do the boys. G irls are on the average mentally older than boys. c. To_ School Progress and Promotion . Physiological age has a direct bearing on pedagogical age, as many of our schools are beginning to recognize. The larger and physiologically more mature child may be able to do certain types of school work better, although of inferior ability in specific traits which have been greatly emphasized by school curricula. No child should be promoted or demoted without taking into consideration his or her physiological age. Girls may be expected to progress more rapid- ly than boys. d. To Industrial Work . There should be a direct relationship between physiological age and the age at which boys and girls enter indus- trial work-. Child labor legislation should take into consideration the physiological development of the boy or girl as well as his or her chron- ological age and school standing. Some children are sufficiently mature .physically to meet the requirements of an age limit of 14 or 16, while others are immature and in a stage of physiological growth where more school training, more physical training and more opportunity for physical develop- ment are essential, e. To S 00 ial Adjustment . That there is a direct relationship be- tween social age and physiological maturity needs only to be mentioned to be evident. Some girls at a given chronological age are sufficiently mature to meet the social conditions which may arise, while others are not. It is apparent that in dealing with children, especially delinquents, be- tween 10 and 18 years of age, there is a tremendous problem involved which rests directly on the physiological age of the individual. Girls face this problem earlier on the average than do boys. In a particular case it may mean a social misfit for life with another child involved, or the individual may be subject to remedial social training and development. f. To Moral and Religious Awakenings . The commonly observed periods of moral and religious awakening in children, particularly at 12 to 16 years of age, show that there is a close relationship between physio- logical age and religious development, with girls preceding boys. -36- PART IV CHAPTER IX HISTORICAL ORIENTATION 1 . INTRODUCTION a. General Summaries of Literature on Growth. During the past two centuries there have been~~many valuable~~scientific investigations in physical grovrth, but only a few sustained efforts have been made to make a comprehensive survey of the field, aside from reviews from parti- cular angles, A portion of the literature on growth is summarized in Roberts' (663) Manual of Anthropometry , 1878; Sack's (681) dissertation, 1892; Topinard's (822) Anthropology , 1895; Burk's (136) Growth of Children in H eight and //eight , 1898; Kacdonald's (490) Experimental Study oT ChTiT^ren , 1897; Daffner's (193) Das Wachstuia des } enschen, 1902; Ernst and Neumann's (241) Das Schulkind in seinerTfrrperlichen und geirben Ent- ic klung , 1906; Vierordt's (ft46~}~~Anatomische und geisten physikal ische I) at en und Tabellen , 1 906 ; Wei s s enberg's (R65) Das Wachstum des Tense hen , 1911; Balcy-in's (27) Physical Growth and SchooTTrogress, T5T4: rartin's (505) Anthropology , 1914; and Hrdlick"aTs (405) Physical Anthropology, 1919. — — b. International Scope of Contributions . The present status of the scientific literature on physical growth shows many countries contri- buting, among vrhich are America, England, Scotland, Ireland, Canada, Australia, France, Norway, Denmark, Sweden, Spain, Holland, Belgium, Switzerland, Italy, Germany, Austria, Russia, Poland, Finland, China, Japan, and the Philippine Islands. The largest amount of scientific material and probably the best, has been gathered or formulated in the United States, England, Germany, France, Russia and the Scandinavian countries, with little from South America and from China directly. Repeated attempts have been made to secure available material through correspondence and conferences. In England the investigations have usually included large numbers of indivi- duals, principalis adults, and have been undertaken for practical ethno- logical, sociological, military and hygienic purposes. In Germany, where more detailed analytical work has been done with children and adults, tfoe point of view is that of the physiological development of the individual. In Russia the physiological and pedagogical points of view have also pre- dominated; in Italy the criminal and pedagogical; in China and Japan the pedagogical; while in Norway, Sweden and the Netherlands the anthropologi- cal and pedagogical motivations have been the determining factor. In America, where large numbers of children have been measured and compared in different parts of the country, the work has been done primarily by physicians, anthropologists, anthropometrists, psychologists and educators. -37- 2. EARLY HISTORY OF GROWTH STUDIES a. General Fields Included . In making an historical survey of the scope, methods and purposes of investigations of physical growth, it may be noted that the scope includes the study of infants, both prenatal and post- natal, children, adults, and occasional comparisons between animals and human beings. The group method has predominated, where different groups of indivi- duals have been measured for different ages and the averages obtained have been supposed to represent consecutive growth periods in the same individual. The literature shows very few studies on a considerable number of cases by the individualizing method. The earliest of these v/as published by Vahl (832) 1884, followed by that of Landsberger (456), 1888, who measured 37* children for a period of seven years. Then followed Wiener (879), 1890, who measured his four sons consecutively from birth through childhood. In 1910 King (437) presented measurements of his two boys, in one case for six years and in the other for three years. There have been other studies of individual children by rrs. r. S. Hall, (342), by Major, by Karnitzky (422), Wissler (883), Moon (534 and 535), Boas and "Tissler (100), and by Camerer (144-148). Godin (299), 1910, presented the results of four annual measurements on 100 boys. Matthias (507), 1916, investigated the effect of physical exercise on 737 Swiss athletes, each measured three times a year from the age of 16 to 22. Porter (618) in 1920 had obtained weight data on a large number of Boston public school children who had been weighed from 1909 to 1919. The investigations of Baldwin (27 and this StudyO follow the individual grov/th curves for a number of physical traits on several hundred children from various sections of the United States for periods of 10 to 12 years. h. The Influence of Sculpture and Painting on the Study of Growth. Scientific anthropometry arose mainly ft cm the desire^tcTTind theTest pro- porticns for the beautiful forms that artists wished to represent. Although no specific references have been found in Greek and Roman literature to actual anthropometric work among these peoples it is evident that the sculptors must have measured the human body in order to make the exact copies of the victors in the athletic games whose statues were customarily placed in temples and public squares and served as examples or norms of perfect physical development. It is known that artists were in the habit of frequenting the gymnasia in order to study the physique of the youths and maidens who v.ere exercising there. Phidias is said to have used twenty models in order that the most beautiful parts of eacfh, might be assembled into one figure. The artistic tradition was carried on by Durer ' s (226) folio published in rluremberg, 1528, which contained much material on human proportions. In 1654 Elsholt (232) published at Padua his Anthropometria , the first modern work on anthropometry, in which were included pictures of the perfect body and il- lustrations of anthropometric instruments. Audran (21 published a study at Paris, 1683, which gave the diagrams and measurements of . twenty-five famous statues. Bergnuller (55 ) 1728 wrote one of the early treatises on anthropometry David (201) 1798, also published material about the famous statues of antiquity". The historical association of the artistic movement with the interest in anthropometry generally is shown by the fact that in 1770 Sir Joshua Reynolds called attention in an address delivered before the Royal Academy of -38- Fine Arts to the differences in the measurements of the human form from c'ildhood to adult life. Camper's (157) 1803, works may serve as an example of the earlier modern anatomical treatises. It is to Quetelet, v;ho coined the word anthropometry, that credit should be given for the first scientific study of physical growth. In 1830 were published the results of these first investigations in whieh the artistic procedure T/as joined to the new scientific method of empirical measure ent and induction. The artistic tradition was con- tinued in such work as that of Fock (256) 1850, who posited Apollo Belvedere as the model for human proportions, and of Story (786) 1866, who gave a detail- ed study of parts of the body with many allusions to the work of classical scientists, T-hile Schadow's (696) Polyclet, 1834, carried the study of human proportions a step further in that it took account of sex and age and gave actxial life sizes. 3. METHODS AND TECHNIQUE A. LACK OF UNIFORMITY IN KETHODS Since these early studies a vast amount of work has been done in the field of experimental measurements and physical tests. Unfortunately there has been a great lack of uniformity in methods of measuring, standardization of instruments, units of measurement, parts to be measured, topographic points to be accepted, methods of recording data, methods of estimating ages, time of day for measuring, and intervals for repetition of measurement. The English authorities and many Americans have used the inch divided into tenths as a unit measure, although many investigators have used the eighth of an inch. In practically all other countries, the metric, or French system, has been used, • ith obvious advantages, since the system is the scientific standard used in most countries and in all other departments of science; it is a decimal system and is easily translated into the English system. There has also been great confusion in the selection of the parts to be measured, since this should be dependent upon the purpose for which the measurements are being taken — that is, the value to the individual examined, the value to anthropology, the value for the science of physical measurements, the value for an educational program, or the value for correlations with psy- chological traits. 7/hat is needed at present is a standardization of all these factors and a definite statement of the purpose for which each investigation has been made. B. THEORETICAL DISCUSSIONS AND GENERAL TREATISES ON GROVvTK ' Many contributions to the theory of anthropometry and numerous con- siderations of technical questions are to be found in extensive investigations which are listed in later sections of this historical orientation. The sum- maries of the literature on growth listed in Part VI also contain much material of this kind. The first important special contribution to theory was Galton's (282) short account of an anthropometric laboratory and his (283 and 284) dis- cussion of anthropometric percentiles, 1884 and 1885. Boas (83) in 1^94 con- tributed to the theory of measurements and in 1904 published his discussion of variable quantities (92). In 1894 Pearson (575) v/rote on Galton's per- centile method. Boas and "^issler (100) 1904, issued their study on statistics of growth which v;as a continuation of Boas' (91) 1902 statistical study of anthrometry. "/feissenberg 1 s ( Q 60) anthropometric principles and methods appear- ed in 1904. As early as 1893 Titchener (821) made a noteworthy distinction between anthropometry and experimental psychology. The latest contribution - 39 - to this field in Hrdlicka's (406) articles on the anthropometry of the living in 1919. The recent works of Schifltz (707), 1919, in Norway and of Orum (569), 1919, in Denmark, make special contributions to statistical method.. Among the writers of general treatises bearing directly on growth, those that are most significant are Thoma (812 and 813), 1882, Frolick (275)' 1896, Ellis (231), 1896, Donaldson (213), 1896, Chamberlain (165) 1900, Thorndike (817) 1901, Buschan (139) 1909, Griffith (321) 1909, Boas (96-98) 1912, Kirkpatrick (440) 1917. C . MANUALS A description of the methods of making physical measurement with tables of norms and an account of the general grov/th process has been publish- ed in manual form by Gulick (328), 1892, Megret (516) 1895, Hitchcock, Seeley and Phillips (390) 1900, Hastings (356) 1902, and by Seaver (743) 1909. Books on statistical methods which are applicable to anthropometric work are Daven- port's (197) Statistical Methods , 1899, and Thorndike's (818) Mental and Social Measurements. D. GROWTH FORMULAE Probably the greatest development in anthropometric methods of recent years has consisted in the extended use of mathematical expressions for various growth phenomena. Beginning with Quetelet in 1836, investigators who have had at their disposal a collection of various measurements of the body on different individuals for an extended series of years, permitting them to calculate the yearly increments, have attempted to express their growth curve by means of a mathematical equation. Since this pioneer work the derivation of 'formulae has aided materially in the development of a science of human growth and also in coordinating and correlating the work of the various investigators, especially in reference to tdal and partial growth of the body. It should be noted that all of the formulae are only approximations, for growth varies in total and partial bodily proportions at different chronological ages, in different sexes, in different races, at different stages of physiological maturation, at different times of the year, and under various environmental and nutritional conditions. (1) Rate of Growth. One class of these formulae has been design- ed to express the normal""rate of growth throughout life; that is, to give the shape of the curve for relationships of particular measurements such as hieght or weight. Such formulae rest on the assumption that the normal in- dividual has a certain growth capacity or growth energy at birth. Consequent- ly the value of any measurement at any time of life can be obtained by solv- ing an equation in which certain other values are known. For example, in- stead of comparing the actual weight of an infant with the norm for its age, the weight it should have at that age may be calculated by filling in the formula. Some writers have constructed tables of norms by making a few determinations and interpolating values that seem to conform to the growth curve as they find it. Accurate formulae, including relationships for more than a few years, have been impossible, particularly previous to this Study since individual grovrth curves for childhood have not been available. ' -40- Quetelet (626-634) used both Glasses of formulae, concluding that the weight of the "body of the various years of life is proportional to the fifth power of height. The formula is: 1. For Y/eight. g = G-T/jT where g » weight to be found; G « birth weight; 1 «• height; L « birth height. The increase in weight has also been worked out theoretically bv Pinkelstein. * 2. For height increase Quetelet used the formula: y - a x - t + x where y - 1000 ( T - y) 1 + 4/3x x = age in years; y » height corresponding to this; t ■ height of new-born; T = height of adult; a ■ yearly increase between ages 4*16. An elaborate but somewhat fantastic and inaccurate scheme was devised by Liharzik (474), 1858. The result seemed to indicate that all measure- ments show that growth takes place in epochs and that in each period of a single epoch the same increase takes place; i.e. if L is the height at birth, this increases in the first month by A in the second and third months together by \ ; m the fourth, fifth and sixth months by X . The second epoch begins from the twenty-second to the twenty-eighth month, from the twenty-ninth to the thirty-sixth month, and so on, to 171 months, the increase in each case being still X. The third epoch has a similar increase. Liharzik's division into epochs and periods with the corresponding months of life was : 1. Epoch 6-5/6 cm. increase Period 12 3 4 5 6 Months 1 3 6 10 15 21 II. Epoch 6 cm. increase Period 7 8 9 10 11 12 13 14 15 16 17 18 Months 28 36 45 55 66 78 91 105 120 136 153 171 III. Epoch 2 cm. increase. Period 19 20 21 ZZ 23 24 Months 190 210 231 253 276 300 ioqo v L J ha ^ zi3c did not work out his formula mathematically but Raudnitz (648), 1892, had Liharzik's measurements worked over by a mathematician who devised formulae. Zeising (906), 1858, believed that growth in height took place in such a way that the parts of the body were related to each other in the ratio of the golden section. 2he formula is: x : y : : y : (x + y). Another early mathematical derivation of a growth formula, but without observational material, was made by Kaiser (420), 1875. Attempts have been made to give mathematical expression to the general bio-chemical law of growth. Robertson, (664) 1897, published a growth formula derived from the results -41- of Quetelet and of the British Anthropometric Committee. It was found that any particular cycle of growth obeys the formula: log x = K ( t - t i) A - x where x - amount (in weight or volume) of growth which has been attained during the cycle; K is a constant; and t - time at which the growth due to the cycle is half completed. The author shows that the formula holds true for plants and their elements as well and thinks that growth is an auto- catalyzed process in both inorganic and organic life. The belief in the parabolic character of the growth curve has led to a considerable amount of discussion. Wiener, 1890, (879) reported con- tinuous measurements on his four sons. Inspection of these measurements led Wiener to the belief that between the ages two and 12 the growth curve is part of a parabola which can be analyzed to give the general formula: y* = a (x + b). According to this formula, the axis of the parabola is parallel to the abcissa and its vertex is located to the left of the middle of the system at a distance represented by b.» the values of the constants a and Jb varying somewhat with different individuals. Hall (341), 1895, in a study of the principles of growth by rhythms concludes, "When the vertical dimensions of the human body are undergoing acceleration of their rate of growth, the horizontal dimensions undergo a retardation of their rate of growth, and conversely. ■ In 1903 von Lange (460) corroborated Wiener's findings in regard to the parabolic characteristics of the curve from two years to the beginning of puberty, but tried to draw an analogy between the laws governing growth and the general laws of motion. Reinus (651) 1915, in a dissertation under Pfaundler' s direction, made an attempt, with different sets of measurements drawn from the literature on growth in height, to find a parabola that would fit the observed facts. Pfaundler (590) 1916-17, working over the data of Friedenthal on the average growth curve of the typical male, found a formula which would express growth in height from birth to the end of puberty. This is: x\s n y 3 where x » the age in years dating from the time of conception; y • the height in meters; and n ■ a constant about 4.75 in value. This formula means that age is proportional to the third power of height. By mathematical procedure, Pfaundler also found that when height and density remain constant, weight during the growing period is also proportional to age. Another type of formula has been developed by Workers on the caloric requirements of infants, since the amount of milk to be given at each feed- ing is to be computed on the basis of the "theoretical weight" for any particular age. Daniels and Byfield (195) 1919, for example, find the -42- theoretical weight by using the following adaptation of Finkels tein's rule: birth weight - (600 X age in months) = 300 - weight for first six months, ^irth weight - (500 X age in months) » weight for second six months. (2) Relationships in Growth. A second class of formulae expresses !he relationship between jtwo Physical traits. The. use of these formulae °Vf< ttel V fi ? diCeS " iS based on the assumption that there is a constant' relationship between the growth of the body in the two traits concerned as for example, in height and in weight. A few investigators have constructed curves showing the value of these indices for each year of life and the curves have been used for diagnostic purposes. Boulton (108) 1876, though offering no formula, stressed the constant relationship between weight and height and foreshadowed the modern point of view that weight alone is no criterion of normal development. It Ui7f e iQQA ati ? n ° f ^ e ! W ° ex V* esai *Z robustness that is important. Porter I , /?;?? fio° em ? hasised t^e importance of the height-weight ratio. Bamce (644) 1894-1900, used the following formulae: Weight-height index » _W; Vital-height index r V •H H Leg-height index ^_L; Head-height index = h H II i*l v. i ,. Enebuske < 235 > 1892 " 94 assembled or devised formulae for the follow- ing relations: Total strength-weight index - T^; Power index — ¥~ ~" If TS ^; Vital strength-weight index - f£ x f£ w WW. Oeder (555-557) 1909 and 1910 combined height and weight into an user;inl e ^h e f er f. (665) 1911 ' C ° mpared ^^^en measurements lith height and used nine other indices expressing the relations of various parts of thf body no eacn other. ^*^ of hM*ht ^ ertn - r J 278) 1912 ' devel °P ed a f °™la to express the relationship of height and weight, computing thereby a table for the normal weight of adult men and women (for each 1 centimeter increase in height). Tuxford (826) 1917, has used a formula in which the variable factors are: For Bovs- Weight , in ^rams 58JL_^_ag e in m onths * ' Height in cms. A 54 For Girls: Ifti^LAn grams x _3 84 - ag e in month s Height in cms. 48 The results are empirical and fall within childhood ages. This writer states that the average for normal children should fall within 990 and 1010, -43- Matusiewie* (508) 1914, also -wrote on the height-weight coefficient. An index relating height and arm span was discussed by Knoop (444) 1918. Feri (252) 1893, developed a relationship between length of trunk and weight. (3) Total and Partial Growth in Volume. A recent trend has been the development of formulae 7hich Thould notTrepresent merely linear relationship but should take into account the fact that the body is a three dimensional object. As early as 1879 Meeh (514) began a study of regions or parts of the body to be measured and of the body and total volume, and in 1895 (515) a re- lationship was shown between the volume of a single part of the body and total volume in infant and adult life. Among formulae designed to introduce the factor of the third dimen- sion is the "index ponderalis" of Livi (482) 1899. This is: 100 "$T" r~~ where P s weight and L s height. Another formula takes into consideration chest circumference as well as height and weight. This was introduced by Pignet (598 and 599) in 1900 and 1901 as the "coefficient du robusticitie." It has been widely used in the German and Frenoh armies. The formula is: N - H - (B f K) where N ■ the numerical index; H z height in centimeters; B s chest circumfer- ence in centimeters; K s weight in kilograms. When the weight and chext cir- cumference are especially large compared with the height of the individual, the size of the index is small. On the basis of this fact, Pignet divided indivi- duals into seven classes, ranging from the group containing the best developed with a coefficient of 1 to 10, to the group including physical weaklings with a coefficient of abone 35. Rarely there occured cases of over development where the coefficient was zero or negative. Mayet (511 and 512) 1906 and 1912, applied Pignet 1 s formula to children. A report (10) on its use with Chinese and Indian subjects was made in 1916. Rohrer (671) 1908, emphasized the significance of the quotient obtain- ed by dividing the weight in grams x 100 by the cube of the height in centimeters This was called the "index der Korperffllle." Bardeen (32) 1918, used a modi- fication of Rohrer' s formula, computing an "index of build" by dividing the weight in pounds by the cube of the stature in inches and multiplying the quo- tient by 1000. This formula was applied to the data of B^Jwin (29), using as a general presupposition the assumption that a pound of the body equals a three inch cube. As is well known in physics, the volume of""~objects of the same"™ shape~b"ut of different sizes varies as the cube of their diameters. Bardeen says: "We reach the same result by dividing the weight in pounds by the cube of a tenth of the height or by the thousandth part of the cube of the height in inches. Therefore, as a height-weight index in the study of stature, weight, and body-form, we have adopted the weight of the body in pounds divided bv the thousandth part of the cube of the height in inches." Rohrer 1 s formula has also been employed by Berliner (56) 1920. Davenport (199a) recommends -44- dividing the weight by the square of the height. He unfortunately based his results on Quetelet's inaccurate data of ten cases of each age and the untenable presupposition that short children are on the average stockier. The formula is a very promising one. In accordance with the same conception of the cubical character of the body, von Pirquet (600) 1913, stressed the height-weight index as a criterion of the individual's nutritional condition. Another formula introduced in 1916 by von Pirquet (601) used the relationship of weight and sitting height thus: where G s weight and S r sitting height. Although a full consideration of formulae for volume, specific gravity, density and cubical content of the body is undesirable in this survey, mention should be made of the v/ork of Braune and Fischer (117) 1889, Kies (525) 1899, "fengler (869) 1906, Kastner (423) 1911-12, Pfaundler (589) 1911-12, (590) 1916- 17. (4) Growth in Surface Area. It is beyond the scope of this investi- gation to enter into a~"full account of the subject of the surface area of the body of normal growing children; but reference should be made to a few of the most significant studies, since there is a direct relationship between cutaneous surface and volume and a direct relationship between volume and linear growth and also weight. The surface varies with shape and volume. A student of Vier- ordt, Heeh (514) 1879, assuming that individuals are similar in shape, and dis- regarding the differences between infants and adults, proposed the formula: S s K W 2/5 where S s area; If - weight; and K ■ a constant based upon the experimenter 1 s data. Seaver (743) 1909, found that a determination of the superficial area of a person which may be of vaue for special purposes may be found in square centimeters : Sq. ems. s 11 x~y weight ~2 (in grams). A general survey of work on the determination of body surface was given by Lissauer (480) 1903. Other significant studies are those of von Hfisslin (398) 1888, Miwa and Stoeltzner (529) 1898, Sichoff (753) 1902, Maurel (510) 1904, and Lassabliere (465) 1910, Moleschott, Vierordt and Lissauer calculated areas topographically on geometrical principles or used coverings of millimeter paper or tinfoil and measured the amount of covering used, or covered the body vfith color and transferred the color to absorbant paper and calculated the amount of paper covered. Pfaundler (590) 1916-17, used plaster strips in a similar manner. He (589) also gives a good historical resume. Howland and Dana (400) 1913, have used for infants the formula: Y * 0.483X f 730 where Y s body surface in square centimeters; X s weight in grams. Du Bois and Du Bois (220 and 221) 1915 and 1916, and Sawyer, Stone and DuBois (694), disre- garding weight and volume, have made the most extensive, empirical studies, - I -45- surnniarizing the literature of the field. They allowed for the spherical nature of the head, the cylindrical form of the neck, legs and arms, and the cylindrical or spherical tendencies of the trunk at different ages, Benedict (50) 1916, used the silhouette photographs similar to the method worked out by others. Bardeen (32) 1918, using linear measurement, weight and volume, assumed the specific gravity of the body to be 1.000 when dealing with centimeter-gram units and compared the body with a square cross section block. The formula is: w S.K(2!M4) where S a surface-area, 77 is v.- eight in grams, H height in centimeters, and K is a constant. In the formula, ^ gives the surface area of each end of the block, H ^ the surface-area of one side of the block. K has to be determined from the observed surface-area of the individuals, of given height and weight* If inch-pound untis are used, one must substitute W x 27.68 for 7/ in the for- ula given above if the same specific gravity is assumed as in this formula, or W x 27 if one assumes the same specific gravity assumed in dealing with vol- ume. K varies with age, sex and nutritional condition of individuals. For example, for a six months infant, K a 1.53. Bardeen also gives the regional distrib ution of surface areas. (5) Graphic Representations of Growth* Closely associated with the introduction of formulae expressive of~total or partial growth has been the development of graphic diagrams and charts designed to show on a comparative basis with standards, the physical condition of the person or group of persons. Graphic anthropometry probably originated prior to Quetelet, who showed in graphic form the binomial distribution curve with the mean for specific measure- ments. Amonr, the investigators who have developed "charting" of physiological traits are: Galton (283 and 284) 1884, 1P85, who first showed the significance of percentiles; Stieda (781) 1^82-83, whose work was largely theoretical; Sergi (748) 1886, who developed an anthropological cabinet: Bertillon (59 and 60) 1889 and 1896, and Muller (542) 1887, who were particularly interested in the identi- fication of criminals. Jeanneret and Messerli (418) 1917, developed a photo- ant hropometric method. In America the early pioneer work in graphic anthropometry through charts and synoptic tables was developed and fostered by Sargent (680 and 692) 1886 and 1893, and Hitchcock (378-388), whose contributions appeared from 1887 on, Gulick (328-330) 1892 and 1893, Hartwell (350-352) 1893, Jackson (415 and 416) 1892 and 1893, Eastings (354 and 356) 1898 and 1902, and Seaver (743) 1909. In France, Topinard's (822) L f anthropologic, with its excellent chapters on craniology, appeared in 1895. In Germany there was Friedenthal* s (273) Uber Wachstum, 1912 and 1913, and two articles by v. Lange (459 and 460) 1896 and lWZ~. ^~~ Among others 7/ho have developed graphic charts designed for score cards or norms of physical measurements are V/ood (888-893) 1890-1918, Hanna (345) 1893, Kellogg (425) 1893, v. Pirquet (600) 1913, Baldwin (29) 1919, Children's Bureau (168) 1918, and Bardeen (33 and 34) 1920. a si -47- Drontschilow (218 and 219) 1914 and 1915, anthropological studies on Bulgarians; Spitzer (770) 1915, Krakau; Bartucz (37) 1916, Magyars. (3) American . The Americans have recently been less interested in racial differences than in pedagogical anthropometry. The first significant study in America was that of Dickson (207) 1857, continued in 1858 (208), who made detailed statistical observations on the height and weight of the southern men. In 1866 (209) a report showed that the new American race growing out of an almost unlimited mixture of other races compared favorably with all the races of the Old World in every point of physical development, and showed no deterioration. Other studies v/ere made by Bowditch (112) 1890, Massachusetts •women; Boas (80, 81 and 85) 1891 and 1895, physical characteristics of the Indians, 1905 (93) anthropometry of central California, 1911 (^95) descendants of immigrants, 1920 (102) anthropometry of Porto Rico; Hrdlicka (401 and 403) 1898 and 1899, comparison of white and colored children and 1908 (404) observations on Indians; Bobbitt (103) 1909, Filipinos Bean (42 and 43) 1914-15, American, German-American and Philippine children; Nicholas (550) 1919, a history of physical anthropology in Mexico. (4) French . In France the interest in racial differences has been a recent development. Convy's 176) 1907, study was followed by Verneau's (843) 1916 work on Africa; koudenko (678) published in Paris 1914, a study of different portions of Siberia. In 1915 Pittard published three studies (604-606) on the Jews and Turks, on the Jews of Dobrodja and on the races of the Balkan peninsula. (5) Norwegian . The principal Norwegian investigators of this subject are A. Daae (187) 1906, and H. Daae (187-189) 1909. (6) Italian . In Italy studies from the anthropological point of view have been made by Bresciani-Turroni (120) 1913, on different regions in Italy; Guiffrida-Ruggeri (296) 1915, Oriental Africa. (7) Russian. Among the important kussian studies are those of Blagovi- doff (76) 1886, on the Mongolian Asiatic races; and Szepessi (798) 1897, on the 1/kgyars. So many Russian dissertations within this field are inaccessible that no direct comparison can be made here. (8) Japanese . Almost the only Japanese investigations undertaken pri- marily from the anthropological point of view are those by Kubo (452-454) 1912- 1918, on the Chinese and on the Koreans. (9) Dutch . In the Netherlands contributions have been made by Nieuwenhui (551) 1903 and Witt (884) Netherlands. (10) South American . The beginning of anthropometric work in South America is represented by a study of Cassenilli (162) 1917-18, on Argentina. B. (HjLCWTH OF ANIMALS AND LAN Few studies have been made on the relationship between the growth of animals and human beings, but those that have been made are significant, and full of scientific data. An early contribution was published by Menard (517) 1885, Donaldson (214) 1906, made a comparison between the white rat and man v/ith respect to the growth of the entire body, and further studies are in progress; -46- 4. ANTHROPOLOGICAL INVESTIGATIONS A. NATIONAL CONTRIBUTIONS ON RACIAL DIFFERENCES No attempt will be made in this section of the historical sunrary to give an exhaustive account of the anthropological studies on the physique of different races, but note will be made of the most significant investigations classified according to their place of piablication, and the tables in Part V will give the data for comparative studies in racial development for the reader who is concerned with this phase of human development. (1) English. Numerous important contributions have been published in England. Brent (118) 1844, made before the British Association for the Advance- ment of Science a comparison of men at different epochs in different countries. In the following year tables were presented (119) showing the height, weight and strength of man. Quetelet (629 and 630) 1846 and 1847, presented a study of some Ojib-be-was Indians, in 1848 (631) a discussion on the Egyptians, Romans and Indians and in 1854 (632) a study of the proportions of the black race. Thomson (816) in 1853 published some observations on New Zealand ers. In 1861 Beddoe (44) discussed the physical characteristics of Jews before the Ethnological Society of London, in 1870 (45) reported on the stature and bulk of men in the British Isles, and 1897-98 made a study with Moore (537). Other important articles are by: Shortt (751) 1863, a comparative study of Europeans rind some natives of India; Brigham (124) 1866, a study of Chinese. Farr (245} 1880, and Galton (284) 1884-85, data on the English race; Forbes (257) 1884-85, on the Rubers of Sumatra, Garson (290) 1890, further data of the anthropometric committee on which Farr and Galton worked; Haddon (337) 1897, comparative study on the inhabitants of Barley, Hertz; Gregor (318) 1897, comparative study of Galloway folk in vVightshire and Kirkenbright shire; Grfln- baum (326) 1897, on the physical characteristics of the inhabitants of Baring- ton and Foxton in Cambridgeshire; Taylor (803) 1897, on the inhabitants of Check-heaton, Yorkshire; Browii (127) 1897, inhabitants of Clara Island, Ireland; Meyers (545-547) 1905-08, on Egyptians; Rasmussen (647) 1908-09, Eskimos; Orensteen (566) 1915-17, detailed individual studies of Egyptian prisoners from Cairo; Craig 1 s 080) earlier use of this same Egyptian material in 1911; Talbot (799) 1916, some central Sudan tribes; Seligman (747) 1917, physical characters of the Arabs. (2) German . In Germany there have been fewer anthropological studies made primarily for " the purpose of finding racial difft?rences. l.'any anthropo- metrical observations have been made by members of e peditions for other scien- tific purposes. As examples, may be mentioned the work of Schwarz (735) 1862, And mill erst or f-Urbair (896) 1857-59. Other studies have been made by Schultz (728) 1845, on Rus ian Jews and Negroes; Scherzer and Schwarz (699) 1859, Vienna; Ecker (227) 1876, Baden; Kirchhoff (438)1892-93, comparative studies of the Germans; Stratz (787) 1898, Java; Hagen (338) 1901, Chinese; Ranke (642) 1906, Brazil; Lipiec (478 and 479) 1912, Jews; Schiff (701) 1914, Jews from Jerusalem; Weissenberg (859, 863, 866) 1895, 1909, and 1914, Armenians and Jews; Radlauer (638) 1914-15, the Somali; Schlaginhaufen (711) 1914, New Guinea; -48- Friedenthal (267-272) 1909 and 1911, published curves on the growth of man and other animals, indicating great similarity between man and the anthropoid ape, and in 1914 summarized much work in his large volume (274), Haustein, 1916, (359) discussed devices for representing the growth of man and animals by measurements and drawings. C. MILITARY STUDIES The measurement of recruits of the army and navy has always held a prominent place in the development of physical anthropometry, and several millicn individuals have been measured in various countries, France . Considering first the army, it is found that the first modern study was that of Villerme (847) in 1829, who made a careful study of the height of conscripts in the French service. In 1863 Boudin (107) published a compara- tive ethnological study, later followed by Chervin (167) 1896, Kerz (520) 1901, and Kirkoff (439) 1906. England. Aitken (2) 1862, published studies on the growth of the young British soldier; the British Army Medical Department (125) reports for 1894, 1895, and 1901, contain important material. Jtyers* (546) measurements of Egyptian recruits appeared in 1906. A Physical Census in England its Lesson (11) which appeared anonymously in 1918, analysed the data on drafted men in the recent war. America. One of the earliest military studies in America was Elliott's (230) analysis in 1863, of the physical measurements of soldiers in the American army of the Potomac. The most exhaustive studies in America were those of Gould (311) 1869, Baxter (39) 1875, Sternberg (779) 1893, and Beyer (64) 1896. French (265) 1885, and Dun (225) 1887, made a special study of the police standard In 1918 Hoffman (391) presented a study on men rejected for military service. In 1919 Ireland, Love and Davenport (412) showed the results of the physical examination of men sent to mobilization comps, and in 1920 Davenport and Love (200) discussed defects found in drafted men in the recent world war. Germany . German military authropometry is represented by a number of investigations from the time of Ranke (643) in 1881. He was followed by Ammon (7 and 8) 1890 and 1894, Hultkrantz (407) 1896, Brandt (116) 1898, von Schierning (710) 1910, Kulka (455) 1912, and Drontschilow (218) 1914. Special interest has been shown in the possibility of using indices as means for the physical examination of recruits. Schwiening (738-740) 1908, 1909, and 1914, advocated the use of Pignet f s formula, and Oeder (558) 1914, discussed his work. Eulen- b erg (242) 1910, found Pignet f s formula unsuitable for individual cases. Ott (571) 1911, and Simon (760) 1912, used the formula, while Seyffarth (749) 1911, considered it useful for rapid surveys. Russia , Italy , Norway , Denmark . Forssberg (259) 1897, Starkow (774) 1897, Yatsuta (899) 1914, made important Russian investigations. Livi's (48l) Italian article appeared in 1894. In Norway there is Koren's study (447) 1901; and in Denmark Ma ckeprang's (494) investigation, 1907-11. Naval cadets . j\mong the important studies of naval cadets are those of Morskoi (540) 1871. Gihon (293) 1880, Cordeiro (177) 1887, Beyer (61-64) 1893-1896, 7,illiams (881) 1902, and Solhaug (766) 1920. -49- 5. GROWTH OF INFANTS The first studies in anthropometric measurements of infants were those of Roederer (670) in 1753, Clarke (172) 1786, and Pfannkueh (58%) 1874. A, TREND OF GROWTH CURVES Quetelet's (628) comprehensive survey of human development in 1836 included the growth of babies. Just as this investigator failed to discover the sex differences in the growth of older children, owing perhaps to having determined too few points on the growth curve, so also there was no recognition of the exceedingly steep rise in the early part of the curve during infancy, Quetelet seems to have been under the impression that this curve was a straight line connecting three points for which measurements had been taken; birth, twelve months and twenty-four months. This belief in regard to the first year, at least, is expressed as follows in Recherches sur le poids de l'hom.-e aux differents ages , 1833, where it states "Pendant Ta - premiere annee son poids s'accroit regulierement, de telle sorte, qu'en un son poids a triple." B. POSTNATAL LOSS IN WEIGHT After Quetelet 1 s reports, the problem of determining the general trend of the growth curves was neglected for a number of years while investi- gators occupied themselves with the explanation of the so-called "physiologi- cal loss of weight" in the first few days of life, Chaussier is credited by many authors with having been the first to discover that infants lose weight for a few days after birth. These observations must have been made between 1815 and 1830, but nowhere in the literature is an exact reference given. One of the earliest accessible studies is by Hofmann (393) in 1849, In 1860 both Breslau (121) and v. Siebold (754) wrote on the subject. Im- portant investigators who followed, giving particular attention to this problem, generally from a medical point of view, are: Haake (335) 1862; "inckel (8*2) 1862; Gregory (319) 1871; Kezmarsky (434) 1873; Altherr (6) 1R74, Kruger (451) Ingersley (411) and also Cnopf (173) 1875, gave an his- torical resume; Stol] (784) 1876; Wolff (886) 1883, and also Biedert (67) 1883, added to a mere record of the phenomenon some consideration of the factors that influence the change in weight, Wagner (852) 1884, and Townsend 9824) 1887, continued the discussion of the cause of the loss. Schaeffer (697) 1896, presented a statistical analysis of causes, and Fourmann (262) 1901, a discussion of causation. They were followed in 1903 by Schulz (729); Fuhrmann (277) 1907; Heidemann (363), Hirsch (377) Rott (677), Pies (597) 1910; and Orum (568) 1914. Benestad (51 and 52 1913 and 1914, published aa excellent review of the literature and a classification of factors of causa- tion under the head of insufficiency of metabolism. Robertson (665 and 666) 1914 and 1915, attributed the loss to mechanical shock. His work was fol- lowed by that of Bergmann (54) 1916, Schick (700) 1917 and Hammett (344) 1918, the last of whom found the loss to be a function of birth weight. Other recent writers are Kirstein (441 and 442) 1917 and 1918, Huverschmidt (36D) 1917, and Ramsey and Alley (641) 1918. -50- Many of these writers noted simply the phenomenon of loss by daily weighing of infants. Others attempted to account for the loss by an analysis of the physical and mechanical factors influencing weight, and the development of a better technique of weighing with reference to time of day, consumption of food, loss of organic products, etc. As a lengthy discussion of these factors is beyond the province of this work reference should be made to the thorough treatment of Benestad (52) C. GENERAL VS. INDIVIDUAL METHODS FOR STUDYING //EIGHT AND HEIGHT After the early interest in the problems of fluctuations in weight, the attention of scientific writers was turned to the determination of the general curve of growth for infants. Probably the first systematic attempt to find average weights for every month in the first year of life was made by Bouchaud (106) in 1864. This line of work was continued by Fleischmanr. (254) 1877, whose article is of interest historically as an early example of the "individualizing method" with its insistence upon following the same individuals throughout the period observed, instead of making a few determinations and interpolating values according to some formula in the runner that diverted Quetelet from the main problem. The individualizing method occurs only very rearely in the literature. Most of the workers on this problem of the total growth curve have used the method of averages ; many have combined males and females, and practically none give average deviations • Early writers had noted as a characteristic change in the rate of growth a general slowing down, shown by a rapid fall in the curve of increments after the first year, and had emphasized the importance of sex differences. An early study by the individualizing method was made by Woronichin (894) 1880-81, In the study of the general growth curve, the technique of the individualizing method was developed to a relatively high degree by Camerer, senior. In 1880 Camerer (144) published a short study of infant weight; in 1882 he (145) extended Vierodt's collection of cases from the literature and added data from his own practice; in 1893 he (146) reviewed the results and in 1899 his son (150) presented a summary of 283 cases. In 1901 Camerer senior (148) published the original tables for 119 of these cases. Karnitzky (422) 1908 and King (437) 1910, also reported measurements by the individualizing method on particular children. Other much less extensive studies by the generalizing method -ere published as follows: Odier (554) 1863; Uffelmann (830) 1881; Pfeiffer (591) 1884; Horse (539) 1886-87; Chaille (164) 1886-87; Peterson (588) 1887- Lorey (486) 1888; Voute (851) 1895-96; ten Siethoff (757) and Graanboom (312) 1899; Perret and Planehon (587) 1904; Ausset (22) 1904; Fleischner (255) 1906; Lascoux (464) 1908; Eeubner (375) 1911 (general summary); Friedenthal (270) 1911; Ifayet (512) 1912; Pooler (609)1913; Robertson (669) 1916- Broudic (126) 1919; and Faber (244) 1920. A recent undated collection of measurements by Crum (185) contains fairly reliable assembled average stand- ards beginning at six months. The early literature contained very few studies on the height of infants. In 1860 von Siebold (754) gave the birth length, together with the weight, but it was not until 1881 that a table by Hess (374) includ- ed a few determinations of height in the continuous series of measurements -51- of a child from birth to two years. Schenk (726) 1880 gave the birth length of 300 cases, and Mrs. Hall (342) 1896-97, gave height measurements for ore case throughout one year. Camerer almost always reported height as well as weight in his studies. Fleischner (255) 1906, related weight to height and other measurements. Lascoux (464) 1908, Marat (512) and Crum (185) gave height measurements. Breslau (122) 1862, was interested in sex differences in head circuii-f erence. Of special studies concerning the interrelationship of various measurements during growth, that of Zeltner (909) 1911, is an ex- ample. In 1914 Llontague and Hollingworth (530) made a comparative study of the variability of the sexes at birth and found no inherent sex differences. D. INFLUENCE OF NUTRITION ON GROWTH In addition to these general investigations of growth in weight and height, a number of significant studies were made on the effect of spec- ial conditions, among which diet early received scientific consideration. The first work upon this phase of the subject seems to have been done by Coudreau (178) 1869. He was followed by Faye (247) 1874, and by Ahlfeldt (1) 1878. The individualizing method was used in this field by Camerer and Hartmann (153) 1878. Their work furnished determinations actually made (and in a few cases calculated) for every day of the first year of an indivi- dual infant's life. This new point of view is exemplified also in the study of Hahner, (339) 1880, who vreighed an infant before and after each feeding to determine the exact amount of food taken, with the resulting effect on gro\vth during the first year. The problem of the relative advantages of breast and artificial feeding come to the foreground in such work as that of Russow (680) 1881 and Sakuragi (6B5) 1908. Philippson (596) 1913, gave weight curves for artificially fed infants, and Sieveking (758) 1914-15, published tables for both the breast and artificially fed. Contrary to Russow 1 s findings in re- gard to the superior development of breast fed infants, Hillenberg (376) 1912-13, and Variot and Fliniaux (840) 1914, reported only a small differ- ence between the breast fed and the artificially fed. For the numerous articles on the caloric requirements of infants, Oppenheimer 1 s (565) 1901, may serve as an example. Other 'works on the rela- tion between nutrition and growth have been published by Rubner (679), Muhlmann (541) 1910, Langstein (462), Meyer (522) and Schloss (717) — all 1912; Bamberg (31), Brady (115), Herman (367), Jaschke (417) 1913; Opitz (562) 1914, Schute (731) 1915. Within the last few years a fertile field of investigation has been opened by the discovery of the special growth- stimulating properties of certain diets. Hammett and McNeile (343) 1917, observed the effect of the mother's ingestion of dessicated placenta in hastening the infant's recovery from the postnatal decline in weight. The work of Daniels and Byfield (195 and 141) 1919-20, showed the effect of the anti-neuritic vitamin in stimulating growth. Among general treatises on the relation between nutrition and growth processes, both nor- mal and pathological, might be mentioned those of v.d. Bergh (53) 1893, Marfan (501) 1899, Judson and Gittings (419) 1902, Schloss (715-717) 1910, 1911, and 1912, and Langstein and I.'eyer (463) 1914. The handbooks of Holt (396) and of Griffith (321 and 323) have gone through numerous editions with- in the last decade. -52- E. PATHOLOGICAL CONDITIONS AFFECTING GROWTH Studies of the effect of pathological conditions on height made by Variot (835-857) 1907 and 1908, showed that a "dissociation of growth" might take place with a continuous increase in height, although weight was seriously affected; Freund (266) 1909, corroborated this; Birk (75) 1911, found, however, that with very young children height was unfavorably affect- ed. Stolte (785) 1913, and Aron (16) 1914, also found height to be somewhat affected, though less so than weight, Hess (373) 1915-17 showed the effect of antiscorbutic diets on weight in infantile scurvy. Eddy and Roper (228) 1917, stimulated growth in cases of marasmus by the use of pancreatic vitamin. The work of Daniels and Byfield (195 and 141) 1919-20, has already been mentioned. At the present time it seems probably that a significant advance in knowledge concerning growth is hortly to be made in this field. F. INFLUENCE OF SFECIAL CONDITIONS ON GROWTH Among other special conditions whose relation to growth has been studied, are dentition— Vforonichin (894) 1880-81; military fitness of father— Schmid-Mcnnard (718 J 1892; institution vs. family life— Freeman (2 6TJ 1914; season— Bleyer (77) 1917; war conditions— Brflning TT29) 1918, Pollak (608) 1918, and Hoffman (392) 1T5T8". A number of writers have reported birth measurements in relation to special problems: Among these are: the age of the mother -- Hecker (361) 1865; Faye and Vogt (249) 1866; Stockton-HougTi ( Y8"3TT885-86 ; Lange-Nielsen (461) 1918; nationality — Okamato (560) 1894; Robertson (667) 1915; order of birth — Siesel (756) 1905; occupation and social class of parents — letourneur (472) 1897; Issmer (413) 1899; "Fuclis (276) 1899;""Weissenberg (861) 1908; Goldfeld (307) 1912; Feller (584) 1913; length of pregnancy — Asteng> (19) 1905; Christofferson (170) 1905; Lutz (4897 1912; Kjolseth (443) 1913; correlations of measurements — Pearson (576) 1900; Poller (585) 1917; and Taylor (805) TSl"^ Birth measurements have also been reported bjr Scanzoni (695) 1*49, Veit (842) 1855, Hecker (362) 1866, Martin (503) 1867, Cnopf (173) 1871, .'itzinger (8*5) 1876, Schtitz (732) 1881, Spiegelberg (767) 1882, Kezmarsky (434) and 435) 1873-1884, Kflrber (446) 1884, Schroder (727) 1886, Mies (524) 1891, Miller (527) 1893, Sfameni (750) 1901, Warren (857) 1917. G. FOETAL. GROWTH Considerable work has been done on foetal growth, but this problem is beyond the province of our present discussion and the reader is referred to Jackson (414) 1909, and Scamr/ion* s unpublished work. 6. NATIONAL CONTRIBUTIONS ON PHENOMENA OF TOTAL GROWTH OR PARTIAL GROWTH Studies on the general phenomena of physical growth as surveyed from the early work of Bird (74) 1823, may be differentiated into innumerable problems and sub-problems. In the main the object has been to determine how -54- on the growth .of the body and its parts, a point of view which has been consistently emphasized and which characterizes the most modern books of Daffner (193) 1902, Ranke (644) 1894-1900, Weissenberg (865( 1911, and of Hoesch-Ernst and Meumann (241) 1906, Kotelmann's (449) first investigations bearing on hygiene were published in 1879; Hensen (365) 1881, discussed the subject from a physiological point of view; Daffner »s work began to appear in 1884 (190 and 191) and was continued by a publication of 1892-93 (192). Two studies on the growth of boys by Landsberger (456 and 457) appeared in 1888, ;?eitzel*8 (867) measurements of girls were published 1890-91 at the same time as Wiener 1 s (879) individual study. Other important studies have been made by Carstadt (160) 1888; Hasse (353) 1891; Schmidt (724) 1892; Camerer (146) 1893; Weissenberg (859) 1895; Hergel (366) 1897; Monti (532) 1898; Salomon (686) 1898; Schmid-Monnard (722 and 723) 1900 and 1901; Rietz (657) 1903; Reuter (653) 1903. Ranke (645 and 646) 1905; Stratz (788-794) 1908, 1911, 1912, 1914 and 1915; 'schwerz (736 and 737) 1911 and 1912; Wagner (853) 1911; Ascher (18) 1912; Peiper (582 and 583) 1911 and 1912; Cohn (174) 1912; Riedel (656) 1913; Munch (544) 1914- Skibinski (763) 1914; Matusiewiez (508) 1914; Guttmann (334) 1915; and Sch- lesinger (713 and 714) 1917. An important collection of tables from various sources was published by Vierordt (846) in 1906. Bachauer and Lamport (23) 1919, proposed a compre- hensive program for a system of measurements on children. (5) Russia . In Russia much valuable anthropometric work has been done, but as previously stated, only a limited number of investigations have been accessible, and no doubt during the last few years a large number of these may have been destroyed. Many valuable studies are in the form of Doctor's dissertations which are filed in the archives of various libraries and have been referred to principally through the work of Sack and Wiazemsky, who seldom give the exact title, number of papge3, date or place of publication. Vassiliev (841) published an early study on girls, 1881. In 1882 Dudrewiez (223) made anthropometrical measurements of children in .Varsaw; Diek (210) 1883, made a more comprehensive study and in 1886 Belaiew (47) studied the children of Simbirsk. Other studies are as follows: in 1887 Suligowski (796) pupils ii Radom; in 1890 Sograf (765) in Jaroslav, Kostroma and Vladimir provinces; in 1890 Milailow (526) Moscow; in 1892 Grinevski (324) Odessa- in 1892 and 1893 Sack (681-684) Moscow; in 1894 Vinogradorsk-Lukersk (849) general study of high school pupils; in 1895 Matveyeva (509) St. Petersburg; in 1896 Tezyakoff (809) in Yelisavetgr ad County; in 1900 Rostovtsev (674) in Dmitrovak; in 1902 Bondyrew (105); in 1903 Karnikki (421); in 1905 Pismennry (602) Ser- pukhor County. Gundobin's (331) book on the characteristics of childhood, was published in 1905, Wlaiemsky'a (878) Paris dissertation on physical growth 6f Russian children appeared in 1907, Berlinerblau' s (57) study of an orphanage, Moscow, 1908, Gruzdeff's (327) 1912, and Gorokhoff's (310), 1916. AnutschL's 14 j general study of the male population of Russia and Her eshoff sky's (518) on the development of children, appeared prior to Sack's dissertation, 1892, where they are cited without dates. ' (6) Italy , in Italy an early investigation from the sociological ?£ I** A m\*" T m ^ 6 ^ Pa S liani < 573 ™* 574) 1875-76 and 1879. The Bertillon • 1 f? ? } . s p tem of cr iminal measurement was described in French in 1889 and msnglish in 1896. The chief pedagogical studies have been made by Santori -55- (688) 1907, and Montessori (531) 1913. (7) China and Japan * An anthropometric study of Chinese students was made by Merrins (519) 1910, With a view to developing norms for the Chinese race, the Medical Missionary Association has initiated anthropometric investigations, the first results of which were reported by Whfrte (875-876) 1917 and 1918. Pyle (625) published in America, 1918 , a comparison between American and Chinese children. In Japan three very important studies have been made by Miwa (529) 1893, of individuals from three to 80 years; Misawa (528) 1909, made a study of 869,014 children; and Hatta (358) recently made a report on 786 Japanese boys. A comparative study of Japanese and Chinese children appeared in 1903, by Wood (887). At the American University at Fekin, Cowdry is beginning work under the direction of the Smith- sonian Institution at Washington. (8) Spain . Little work has been done in Spain, but reference should be made to the work of Arthaud (17) in 1895. ( 9 ) Norway Sweden and Denmark . Studies of the growth of the Scandinavian people have been made in Norway by Faye (248) 1914 Schiotz (704-709) 1917, and Zeiner-Hendriksen (903 and 904) 1918 and 1920; in Sweden by Tfietlind (880) 1878; Tornell (823) 1909 and by Sundell (797) 1917. In Denmark the years 1907-11 saw a number of investigations by Hansen (347), Rambusch (640)and Hertz (371). (10) Netherlands . In the Netherlands a study of the height of males was made in 1910 by Bolk (104); a more general study of the male population in 1916 by Benders (49); and an investigation of the weight of children by Van der Loo (485), 1919. (11) K^land. In Finland an important study by Oker-Blom (561) appeared in 1912. (12) America , (a) School Children. The interest in peda- gogical anthropometry which has had such an influence on school administration probably began in America with Bowditch's (109 and 110) reports to the Massachusetts Board of Health, 1875 and 1879 in which were analysed the statistics on thousands of school children to ?or\he e e ^vT °f n f^ nalit y «* sooia l 'lass. Equally fundamental for the establishment of the new concept of the growth process were reports on the physique of women (112) 1890, and 'on the growth of children studied by Galton's percentile grades (113) 1891. Later worV was that of Peckham (580 and 581) 1881 an^ 1882 whose re^ortf to The Tn S lR°R7^ T d ° f ? eal t h inClUd6d many Valuable ^atistics on growth, in ^ 8 ^ Ste P he " son < 777 ) Polished a brief account of the rate of growth in children. Greenwood's Kansas City studies (317) 1890 to 1892, gave the height and weight of a large number of children. Boas' (82) Worcester study, 1892, discovered some important differences in the 5£) in l^ubf b° ld \ r ',T d °5 tal1 ^ Sh ° rt ° hildren - '"*•» «tlfil I I Polished table* of the measurements of Easthampton n S * Barnes s (35) California study, 1892-93 showed that Oakland children surpassed in physical development children from other locali- ties studied up to this time. Moon (533-535) presented brief studies of Maryland boys, 1892 and 1896. Porter's (611-615) St. Louis studies appreared 1892 to 1894. 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J©ab©s *U9apxxqo x°°q oe '•ssbfi 'J9q.s9oao^i jo 90bj puB Apoq 'pBoq 9qq. jo qqjaoj3 oqq jo suo^q- -BAJ9sqo quBqaodrax oraos opBra (22,8-02.8) ^ S ©J^ ^681 P"^ 2681 ^1 -99- -57- on the forms of the head and Boas (87) 1897, with a discussion of Ripley's article, Roshdestwensky (673) 1897, Binet (69) 1901, on the growth of head and face, Teumin (808) 1902, Manouvrier (500) 1902, Pfitsner (595) 1903, Seggel (744 and 745) 1903, Wissler (883) 1903, Rose (672) 1905, Laumonier (466) 1909, Weissenberg (862 and 864) 1909 and 1910. Among recent correlation studies are those by Alfeyeff (4) 1912, weight, height and chest measurements; Weisse (858) 1912, chest «nd abdominal measurements in relation to build; Downes (217)1913-14, trunk measurements and stature; Levy, Magnan and Sellet (473) 1914, height and check circumference; V/alker (854) 1915, relation of weight to body length. Baldwin has presented in this Study, pages 117 to 148 numerous coefficients of correlation for physical measurements. C. PERIODS OF GROWTH. Attempts have been made from time to time by various investi- gators to divide the growth process into periods or stages odf develop- ment. Bryan (132) 1900, has given a review of such attempts and dis- cussed the significance of such stages in growth. It is, however, very undesirable to try to divide the years of average growth in any such manner as was attempted by Vierordt, Liharzik, Zeising or Key, since growth is a continuous process with no abrupt step from stage to stage, Individual and sex differences and variations in growth due to physiolog- ical maturity, heredity and racial , social and individual type still further complicate the problem. It is still an open question whether it will be possible with adequate data consisting of repeated measurements on a sufficient number of children for a considerable period of time to outline such periods in the growth of normal children. 7. CONDITIONS AFFECTING GROWTH A. CLIMATE AND 32AS0N. Few definite scientific data are available concerning the influence of season and climate on physical growth, since the problem is a difficult one to solve without consecutive measurements on the same group of in ividuals. In 1875 Baxter (39) made an important study for the Provost General's Bureau, which showed that the size of adult Americans is different in different parts of the United States, this being attributed to the influence of climate on growth. The best work was started by Malling-Hansen (497) 1883, in which an exhaustive and careful treatment v;as made of periodicity in the weight of children who were measured daily. This article was followed by an address before an international medical congress at Copenhagen on the effects of change of diet on growth at different times of the year (498). In 1886 Malling- Hansen (499) published a somewhat fantastic treatise on variations in weight coincident with variations in the heat of the sun's rays, in which it was found that for weight the greatest growth was from August to the middle of September and the least during May, June and July, v/hile for height the reverse was true. Voit (850) 1886 and Zacharias (901) 1889, discussed these results. Vahl (832) 1884, discovered, for children in a girls' school weighted semi-annually from 1874 to 1883, that -58- there was a greater increase in weight in summer than in winter. Schraid-Monnard (719 and 720) 1895 and 1896, found Mall ing-Hans en's "periods" characteristic of German children. Gray (315) 1910, published his Diurnal Variations in Weight as a Bachelor's thesis; Makower (496) 1914, substantiated theHSchmid-Monnard thesis by a study of 400 Jewish children; Orum (568) found seasonal variations in weight, 1914; Lentz (470) 1917, showed that for German children April, May and September were best for general health, while November and December were worst. Hall (340) auot es Zak (Sack?) as finding height decreasing during the day and weight increasing, and Vierordt (845) found weekly or half weekly periods repeating themselves. Pittard (603) 1906, also discussed the influence of geographical milieu upon height. Porter's (618) investigation in 1920 shows that for American children the increase in weight is greater from June to December than from December to June. B. EFFECTS OF WAR In Germany, where the food shortage was especially acute, school physicians and health authorities have undertaken numerous investigations to discover whether the growth and nutrition of children were suffering. Some of these reports are documents of a political and controversial nature, but a certain number are deserving of scientific attention. The studies made in 1916 by Haberlin (336), Schlesinger (712), Lommel (483 and 484), Gohde (306) and Thiele (811) showed that no harmful effects of the food shortage had yet become apparent. Herzog (372) 1916, and Engelhorn (236) in the same year, even claimed was children to be in somewhat better condition, proably because of the war time emphasis on hygiene and the more sensible diet. These results were confirmed for 1917 by Oschraann (570) and Lubsen (487) and for 1919 by SiegmundSchultze (755) and Poetter (607). Other investigators showed, however, that especially during the later years of the war, bad conditions were beginning to have their effect. Kettner (429) found that as early as 1915 a decrease in the growth of children was apparent and Engelhorn (237) 1916-17, discovered that city children were in somewhat poorer condition than during the second year of the war. Davidsohn (202) 1920, found a decrease in growth antf Pfaundler as reported in an anonymous editorial (12) in 1919 showed that boys and girls grew less during the war and that the average decrease in gain was more conspicuous in children of professional classes. Among French investigations a research made by Bleyer (78) for the American Red Cross Children's Bureau showed that the children of Vienne, a manufacturing town of France, we»e in good condition in 1919. DuBois (222) 1919, published some data on the children of Liege. In England Howard (399) 1919, discussed war bread and the growth of children. C. SOCIAL STATUS Whether the good development of children from the favored classes is due to environmental influences including diet and medical -59- inspection or to superior heredity is a question that cannot be settled with the data at hand. The superiority in development is the common report of investigators. As early as 1329 Villerme (847$ 848) showed that good homes and good nutrition contribute materially to physical growth. Bowditch (110) 1879, showed that the "favored classes" with good nutrition are superior to general classes, especially in height. This vie?/ was also held by Roberts (663) 1878, by the Anthropometric Committee of England under the chairmanship of Galton (281) 1885, by the Danish Commission under Hertel (368 and 370) 1882 A by Geissler and Uhlitzsch (291)1888, and by Geissler (292) 1892, by E ismann (239 and 240) in Russia 188=*, and by Key (430) in Sweden, 1885." Stanway (773) 1833, published the results of investigations into the comparative health and condition of factory and non-factory children of Manchester and Stockport.- Mailing-Hans en 1 s (497) study of food values in Copenhagen gave in genera} negative results. Pagliani's (574) Italian study appeared in 1879. Landsberger 1 s (457) study of boys appeared in 1888. Kozmowski's (448) intensive work on the weight and growth of children of the poorer classes of Warsaw is dated 1894. From 1899 to 1902 Pfitzner (592-594) published a series of "Social Anthropologische Studien". Niceforo (549) 1903, began a study of over 3,000 children in the chools of Lausanne, classified according to social status. Koch-Hesse (445) 1905, compiled nuch statistical material from various investigators. Allaria (5) 1912, investigated the growth of children of the poorer classes. Young (900) 1913, found the children of the rich to be better developed than children who attended public schools. Elderton (229) 1914, classified the meas- urements of over 63,000 Glasgow school children in four social groups. Dikanski's (211) 1914, arrangement of Hoesch-Ernst' s material showed better physical development with rising social class. Brezezinski and Peltyn (123) measured children of factory xvorkmen, 1914. Frankel and Dublin (263) 1916, analyzed the measurements of 10,000 children who received employment certificates in New York City during the previous year. Schlesinger (713 and 714) 1917, again proved the superior devel- opment of the children from well-to-do families. The measurements by Baldwin (27) 1914 and this Study, on children of the well-to-do class are on the whole extremely high. D. CITY VS. COUNTRY LIFE Although many studies of school children in and around certain cities would probably permit of comparisons of the physical development of city and country children, if the original data were at hand, there have been few studies undertaken directly for this purpose. The question of stature in the city and country population was discussed by Quetelet (626) in 1830. Galton (279) 1873-74, and Feiper (583) 1912, found country boys to be both tal"er and he vier than city boys. Baldwin (28) 1916, obtained results that ere in agreement with this, inasmuch as it was found that country boys mature earlier than city boys. Pyle and Collings (624) 1918, found that there was a slight difference in favor of city children. Urick (831) 1918, presented statistics on city and country children in Iowa. Doubtless the Var Departments of various countries are in possession of much material on this point, but little has been published. The statistics of men drafted in the United Sta es during the 7forld