REFERENCES
- Angrist, J.D., Imbens, G.W., and Rubin, D.B. (1996), “Identification of Causal Effects Using Instrumental Variables,” Journal of the American Statistical Association, 91, 444–455.
- Baten, W.D. (1934), “The Probability Law for the Sum of n Independent Variables, Each Subject to the Law (2h)−1sech(π x/2h),” Bulletin of the American Mathematical Society, 40, 284–290.
- Box, G. E.P., and Tiao, G.C. (1973), Bayesian Inference in Statistical Analysis, New York: Wiley.
- Casella, G., and Berger, R. (2001), Statistical Inference (2nd ed.), Pacific Grove, CA: Druxbury Press.
- Fisher, R.A. (1921), “One the Probable Error of a Coefficient of Correlation Deduced From a Small Sample,” Metron, 1, 1–32.
- Harkness, W.L., and Harkness, M.L. (1968), “Generalized Hyperbolic Secant Distributions,” Journal of the American Statistical Association, 63, 329–337.
- Manoukian, E.B., and Nadeau, P. (1988), “A Note on the Hyperbolic-Secant Distribution,” The American Statistician, 42, 77–79.
- Morris, C.N. (1982), “Natural Exponential Families With Quadratic Variance Functions,” The Annals of Statistics, 10, 65–80.
- Morris, C.N., and Lock, K.F. (2009), “Unifying the Named Natural Exponential Families and their Relatives,” The American Statistician, 63, 247–253.
- Perks, W.F. (1932), “On Some Experiments in the Graduation of Mortality Statistics,” Journal of the Institute of Actuaries, 63, 12–57.
- Talacko, J. (1956), “Perks’ Distributions and Their Role in the Theory of Wiener’s Stochastic Variables,” Trabajos de Estadistica, 17, 159–174.
- Thorndike, E.L. (1905), “Measurement of Twins,” The Journal of Philosophy, Psychology and Scientific Methods, 2, 547–553.
- Vaughan, D.C. (2002), “The Generalized Secant Hyperbolic Distribution and Its Properties,” Communications in Statistics—Theory and Methods, 31, 219–238.