430 JOURNAL OF THE SOCIETY OF COSMETIC CHEMISTS If one takes the 2 measurements from a hair and places them into the solu- tion vector formula, a predicted value of the force in grams at 10 per cent de- formation can be obtained. With this model, the coefficient of determination is 0.76. Thus, more than 76 per cent of the variance of the dependent variable, force in grams, can be explained. This value is significant as is ex- pressed by the high overall F-ratio (228, • 2, 140), and low P-value ( 0.001). With the future insertion of additional pertinent variables, as well as a greater sample size base, an additional amount of the unexplained random error can be explained. For more detail about this type of model see (14). From Fig. 13, it can be seen that both Young's Modulus and nmnerical bi- refringence are similarly correlated negatively with relative humidity. A change in relative humidity, or more precisely, a change in water content, inversely changes both the mechanical elasticity and optical anisotropic properties of the hair. Cosmetic conditioning, or treatments which affect the condition of hair, change the hydrogen and salt bonding arrangements of the matrix, and even the more thermodynamic bonds of the entire cortex, in the case of harsher avafiable cosmetic treatments (7). As a result, there is a change in the mechanical stress-strain characteristic, which is the traditional parameter of measurement, as well as a change in the refractive index of the matrix (1, 3, 7, 9, 16, 20). This causes a change in the form birefringence, in addition to a possible change in the fibrils themselves, causing a change in the intrinsic birefringence (3, 4, 11, 19). Again, numerical birefringence is an extremely sensitive measure of molecular orientation in an anisotropic material (3, 5, 21). Changes in mechanical elasticity or condition are a result of changes in molecular bonding and orientation (1, 7, 9, 16, 20). In that light, stress-strain analysis appears to 'be measuring a secondary parameter. The mechanical method of testing is inherently obtrusive. Required are both an optical device for size determination and a tensile device for mechani- cal determination. Any inconsistency or flaw over the span of material ana- lyzed tends to bias the results (1). To build a system of analysis, it is necessary to use certain known parame- ters of evaluation as a tangible reference to which a correlation can be es- tablished. In the case of numerical birefringence, mechanical stress-strain analysis has served this function. Numerical birefringence is presented as an alternative quantitative system of analysi.s of human hair condition at the molecular level. With this tech- nique, one is able to determine, unobstrusively, utilizing only one instrument, at specific areas on the shaft, molecular occurrences associated with hair con- dition and conditioning.
POLARIZATION MICROSCOPY 431 (1) (2) (3) (4) (5) (6) (7) (8) (9) (lO) (11) (12) (13) (14) (15) (16) (17) (18) (19) (2o) (21) (22) ACKNOWLEDGMENTS We are deeply indebted to our colleagues of the Biological Research staff for their assistance, especially to Stephen W. Platts [or graphic support, and to Dr. David W. Cannell and Dr. Ronald T. Harris [or their valuable critique. (Received October 29, 1975) REFERENCES R. Beyak, C. F. Mlyer, and G. S. Kass, Elasticity and tensile properties of human hair. I. Single fiber test method, ]. Soc. Cosm. Chem., 20, 615-26 (1969). W. R. Phillips, Mineral Optics-Principles and Techniques, W. H. Freeman and Company, San Francisco, California, 1971, Pp. 75-101. A. R. Haly and O. A. Swanepoel, Part V: The nature of birefringence, Text. Res. ]., 31, 966-72 (1961). H. J. Woods, Physics of Fibers, The Institute of Physics, London, 1955, Pp. 50-5. S. K]osevych, Microscopy and photomicrography, ]. Biol. Photog. Ass., 43, 123-7 (1975). R. D. B. Frasier, Birefringence and elasticity in keratin fibers, Nature, 172, 675-6 (1953). A. H. Powitt, Some properties of human hair, presented Australian Society of Cosmetic Chemists Seminar, Terrigal, N.S.W., Australia, April 1967. Roger K. Curtis and Don R. Tyson, Redken Laboratories, Inc., Van Nuys, CA 91411, unpublished research. Robert A. Wall and Le Roy D. Hunter, Normal adult hair-structure and properties, Cosmetics and Perfumery, 89, 31-5 (1974). Equipment for polarized light microscopy, Carl Zeiss, Inc., (1972). R. D. B. Frasier and T. P. MacRae, Conformations in Fibrous Proteins and Related Synthetic Polypeptides, Academic Press, New York, 1973, Pp. 159-63. Vera H. Price, Pseudoviii annulati, an unusual variant of normal hair, Arch Der- matol., 102, 356-7 (1970). Rotary Compensator by Ehringhaus, Quartz Plates, Table of Function, Carl Zeiss Oberkochen/Wurtt, G41-520 d/e/f. Wm. Mendenhall, Introduction to Linear Models and the Design and Analysis of Experiments, Wadsworth Publishing Company, Inc., Belmont, California, 1968, Pp. 1-465. R. H. Hermans, Contribution to the Physics of Cellulose Fibres, A Study in Sorp- tion, Density, Refractive Power, and Orientation, Elsevier Pu'blishing Company, Inc., Amsterdam, 1946, Pp. 21-32. E. C. Bendit and M. Feughelman, Encyclopedia of Polymer Science and Tech- nology, Vol. 8, John Wiley and Sons, Inc., New Yo•k, 1968, Pp. 1-44. R. D. B. Frasier, T. P. MacRae, and G. E. Rogers, Strncture of a -keratin, Nature, 181, 592-4 (1959). Linus Pauling and Robert B. Corey, Compound helical configurations of polypep- tide chains: Structure of proteins of the a -keratin type, Nature, 171, 59-61 (1953). A. Frey-Wyssling, Submicroscopic Morphology of Protoplasm and its Derivations, Elsevier Publishing Company, Inc., Amsterdam, 1948, Pp. 5.7-67. , S. D. Gershon, M. A. Goldberg, and M. M. Rieger, "Permanent Waving," in Ces- roetics: Science and Technology, Vol. 2, 2nd. ed., M. S. Balsam and E. Sagarin, Ed., Wiley Interscience, New York, 1972, Pp. 174-96. Henry M. Morgan, Correlation of molecular orientation measurements in fibers by optical birefringence and pulse velocity methods, Text. Res. J., 32, 866-8 (1962). Lowell A. Goldsmith and Howard P. Baden, The mechanical properties of hair, J. Invest. Dermatol. 55, 256-9 (1970).
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