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On the Convergence of Product Moments
Published online by Cambridge University Press: 20 November 2018
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Let Ⓗ be an abstract space and for every positive integer n let Fn, θ(x, y), θ ∈ Ⓗ, be a family of distribution n, 0 function s of random variables (Xn, Yn)θ, θ ∈ Ⓗ. For every θ ∈ Ⓗ, Eθg (Xn, Yn) will denote the expected value of the function g of (Xn, Yn )θ. The following proposition is proved.
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- Copyright © Canadian Mathematical Society 1967
References
1.
Graves, L. M., The Theory of Functions of Real Variables,
McGraw-Hill Book Co. Inc.,
New York,
1956.Google Scholar
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