Encyclopedia of Statistical Scis. [Vol. 11] by S. Kotz

By S. Kotz

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4. Kadane, J. , Dickey, J. , Winkler, R. , Smith, W. , and Peters, S. C. (1980). J. Amer. Statist. , 75, 845–854. ) 5. Lindley, D. V. (1968). J. R. Statist. Soc. B, 30, 31–66. ) 7049 6. Lindley, D. V. and Smith, A. F. M. (1972). J. R. Statist. Soc. B, 34, 1–41. ) 7. Raiffa, H. and Schlaifer, R. (1961). Applied Statistical Decision Theory. MIT Press, Cambridge, Mass. ) 8. Smith, A. F. M. (1973). J. R. Statist. , B, 35, 67–75. (Follow-up to ref. ) 9. Trader, R. L. (1983). Manag. , 29, 622–632. ) 10.

1950). Hydrodynamics. Princeton University Press, 1950. ) 4. Chandrasekhar, S. (1943). Rev. Mod. , 15, 1–89. (Reprinted in N. Wax [22, pp. ) 5. Dinges, H. (1962). Z. Wahrscheinl. verw. , 1, 177–196. −P(n, 2(a + b)j + 2a − x)} (7) 6. Doob, J. L. (1942). Ann. , 43, 351–369. (Reprinted in N. Wax [22, pp. ) for −b < x < a, where P(n, x) is defined by (1). For a proof of formulas (6) and (7) see, for ´ [18–20]. example, Takacs The formulas above can also be extended to higher-dimensional random walks having either absorbing barriers or both absorbing and reflecting barriers.

The Advanced Theory of Statistics, Vol. 2. Harper & Row, New York. 13. Levine, M. S. (1977). Canonical Analysis and Factor Comparison. Sage, Beverly Hills, Calif. 14. Miller, J. (1969). Y. 15. Miller, J. K. (1975). Psychol. , 82, 207– 209. 16. Miller, J. K. (1975). Multivariate Behav. , 10, 233–244. 17. Miller, J. K. and Farr, D. S. (1971). Multivariate Behav. , 6, 313–324. 18. Muller, K. E. (1981). Psychometrika, 46, 139– 142. 19. Nicewander, W. A. and Wood, D. A. (1974). Psychol. , 81, 92–94.

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