Geodesic
Some Inequalities Related to the Wald-Wolfowitz-Noether Condition*
Canadian mathematical bulletin, Tome 9 (1966) no. 2, pp. 161-169

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

If {avα: or = 1, 2, ..., N }, with Nv → ∞ as v → ∞, is a double sequence of real numbers with the property that , then 1.1 is known in statistical literature as the Wald- Wolfowitz- Noether condition and it plays an important role in the proofs of certain types of central limit theorems (see e. g., [ l ], [2] ). 
Mehra, K. L.; Wong, J. S. W. Some Inequalities Related to the Wald-Wolfowitz-Noether Condition*. Canadian mathematical bulletin, Tome 9 (1966) no. 2, pp. 161-169. doi: 10.4153/CMB-1966-020-2
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     title = {Some {Inequalities} {Related} to the {Wald-Wolfowitz-Noether} {Condition*}},
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[1] 1. Hȥjek, J., Some extensions of the Wald-Wolf owitz-Noether Theorem, Ann. Math, Statist. 32 (1961), 506-523. Google Scholar

[2] 2. Mehra, K. L., On some multi- treatment rank-order tests for experiments involving paired-observations, Ann. Math. Statist., (to appear). Google Scholar

[3] 3. Loéve, M., Probability Theory, (Second Edition, 1960), Van Nostrand, New York. Google Scholar

[4] 4. Wong, J.S.W., Remarks on a result of Gram Determinants and generalized Schwartz Inequality, The Matrix and Tensor Quarterly, 8 (1964), 77-80. Google Scholar

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