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Schwesinger, G. (1943). The National Council of Women Psychologists. Journal of Consulting Psychology, 7, 298 301. Shapin, S. (1996). The scienti c revolution. Chicago: University of Chicago Press. Sheridan, E. P., Matarazzo, J. D., & Nelson, P. D. (1995). Accreditation of psychology s graduate professional education and training programs: An historical perspective. Professional Psychology Research & Practice, 26, 386 392. Silverman, D. L. (1989). Art noveau in n-de-siecle France: Politics, psychology, and style. Berkeley: University of California Press. Smith, R. (1997). The human sciences. New York: Norton. Sokal, M. M. (1981). The origins of the Psychological Corporation. Journal of the History of the Behavioral Sciences, 17, 54 67. Sokal, M. M. (1992). Origins and early years of the American Psychological Association: 1890 1906. In R. B. Evans, V. S. Sexton, & T. C. Cadwallader (Eds.), The American Psychological Association: A historical perspective (pp. 43 71). Washington, DC: American Psychological Association. Stagner, R. (1986). Reminiscences about the founding of SPSSI. Journal of Social Issues, 42, 35 42. Starr, P. (1982). The social transformation of American medicine. New York: Basic Books. Stevens, G., & Gardner, S. (1982). The women of psychology: Pioneers and innovators, Vol. 1. Cambridge, MA: Schenkman. Tiefer, L. (1991). A brief history of the Association for Women in Psychology. Psychology of Women Quarterly, 15, 635 649. Trimble, J. E. (2000). American Indian psychology. In A. E. Kazdin (Ed.), Encyclopedia of psychology (Vol. 1, pp. 139 144). Washington, DC: American Psychological Association.

set of real numbers, which can have roots outside that set; that is, roots that are complex numbers As an example, the polynomial pi (X ) = 1 + X 3 + X 4 is irreducible over GF(2) since it has no roots in that eld, but it has, however, its four roots in the extended Galois eld GF(24 ) By simply replacing the variable X in the expression for the polynomial with the elements as given in Table B4 of the Galois eld GF(24 ), it can be veri ed that 7 , 11 , 13 and 14 are indeed the roots of that polynomial.

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As a consequence of this, pi (X ) = 1 + X 3 + X 4 = (X + 7 )(X + 11 )(X + 13 )(X + 14 ) = [X 2 + ( 7 + 11 )X + 18 ][X 2 + ( 13 + 14 )X + 27 ] = [X 2 + ( 8 )X + 3 ][X 2 + ( 2 )X + 12 ] = X 4 + ( 8 + 2 )X 3 + ( 12 + 10 + 3 )X 2 + ( 20 + 5 )X + 15 = X4 + X3 + 1 The following theorem determines a condition to be satis ed by the roots of a polynomial taken from an extended eld This theorem allows determination of all the roots of a given polynomial as a function of one of these roots Theorem B.

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1: Let f (X ) be a polynomial de ned over GF(2) If an element of the extended l Galois eld GF(2m ) is a root of the polynomial f (X ), then for any positive integer l 0, 2 is also a root of that polynomial Demonstration of this theorem is based on equation (11), and is done by simply replacing the variable X in the polynomial expression of f (X ) with the corresponding root ( f ( ))2 = (0)2 = f ( 2 ) = 0 The element 2 is called the conjugate of This theorem states that if is an element of the extended eld GF(2m ) and also a root of the polynomial f (X ), its conjugates are also elements of the same eld and roots of the same polynomial Example B.

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Now let Q be a time-sharing random variable with Pr(Q = i) = 1/n, i = 1, 2, . . . , n. Justify the following: R1 I (XQ ; Y1Q |UQ , Q), R2 I (UQ ; Y2Q |Q) (15.387) (15.388)

3: The polynomial pi (X ) = 1 + X 3 + X 4 de ned over GF(2) has 7 as one of its roots This means that, by applying Theorem B1, ( 7 )2 = 14 , ( 7 )4 = 28 = 13 and ( 7 )8 = 56 = 11 are also roots of that polynomial This is the whole set of roots since the next operation ( 7 )16 = 112 = 7 repeats the value of the original root m In this example it is also veri ed that the root = 7 satis es the condition 2 1 = 15 7 15 105 0 2m 1 = ( ) = = = 1 In general, it is veri ed that = 1, because for an element a G F(q), it is true that a q 1 = 1 Equivalently, 2.

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