Geodesic
An Analogue of the Multinomial Theorem
Canadian mathematical bulletin, Tome 5 (1962) no. 1, pp. 43-50

Voir la notice de l'article provenant de la source Cambridge University Press

Let xi, yi (i=1,2,..., t) and n be non-negative integers. A function (n; x1, ..., xt) may be defined recursively as follows: let(0;0,..., 0)=1 and 1 
Narayana, T. V. An Analogue of the Multinomial Theorem. Canadian mathematical bulletin, Tome 5 (1962) no. 1, pp. 43-50. doi: 10.4153/CMB-1962-007-2
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[1] 1. Feller, W., An introduction to probability theory and its applications, Vol. 1 (New York 1957). Google Scholar

[2] 2. Narayana, T. V., Sur les treillis formas par les partitions d'un entier; leurs applications a la théorie des probabilities. CR., vol. 240, pp. 1188-89 (1955). Google Scholar

[3] 3. Narayana, T. V. and Fulton, G. E., A note on the compositions of an integer. Can. Math. Bull. Vol. 1, No. 3, pp. 169-173, Sept. 1958. Google Scholar

[4] 4. Brainerd, B. and Narayana, T. V., A Note on Simple Binomial Sampling Plans. Annals of Math. Statistics, 32, (1961), 906-8. Google Scholar

[5,6] Narayana, T. V. and Mohanty, S. G., Some properties of compositions and their applications to probability and statistics I, II (submitted to Biometrische Zeitschrift). Google Scholar

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