A new goodness of fit test for the equality of multinomial cell probabilities versus trend alternatives

Communications in Statistics - Theory and Methods

Volumn 25, Issue 12, 1996, Pages 3167-3183

  From, Steven G ^a  

^a UNIVERSITY OF NEBRASKA AT OMAHA   (United States)

Author keywords

Asymptotic distribution; Cram r VonMises; Discrete distribution; Goodness of fit; Multinomial distribution

Indexed keywords

EID: 25844437500     PISSN: 03610926     EISSN: None     Source Type: Journal    
DOI: 10.1080/03610929608831891     Document Type: Article

References (8)

1. Choulakian, V., Lockhart, R.A., and Stephens, M.A. (1994). Cramér-von Mises Statistics for Discrete Distributions, Canadian Journal of Statistics 22(1), 125-137.
2. Graybill, F.A. (1976). Theory and Application of the Linear Model, Duxbury Press.
3. Imhoff, J.P. (1961). Computing the Distribution of Quadratic Forms in Normal Variables, Biometrika, 48, 419-426.
4. IMSL (1990). International Mathematics and Statistics Library, Houston, Texas.
5. Johnson, N.L., Kotz, S. and Kemp, A.W. (1992). Univariate Discrete Distributions, Second Ed., Wiley, New York.
6. Pettit, A.N. and Stephens, M.A. (1977). The kolmogorov-Smirnov Goodness-of-Fit Statistic with Discrete and Grouped Data, Technometrics 19(2), 205-210.
7. Serfling, R.J. (1980). Approximation Theorems of Mathematical Statistics, Wiley, New York.
8. Waller, L.A., Turnbull, B.W., and Hardin, J.M. (1995). Obtaining Distribution Functions by Numerical Inversion of Characteristic Functions with Applications, The American Statistician, 49(4), 346-350.