e-book Mathematical Statistics (The Carus Mathematical Monographs: Number Three)

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If you have a personal subscription to this journal, then please login. If you are already logged in, then you may need to update your profile to register your subscription. Read more about accessing full-text. In this paper it is shown how these asymptotic frequencies can be determined for two other semi-regular cases. It appears that the optimal continued fraction has a similar distribution of only two asymptotic frequencies, albeit with different values.

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The six different values that are found in the case of the nearest integer continued fraction will show to be closely related to those of the optimal continued fraction. Source Tohoku Math. Zentralblatt MATH identifier Keywords Continued fractions metric theory. Jonge, Jaap de; Kraaikamp, Cor. Three consecutive approximation coefficients: asymptotic frequencies in semi-regular cases. Tohoku Math. Advertisement Hide.


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Contributions to Mathematical Statistics. This process is experimental and the keywords may be updated as the learning algorithm improves. This is a preview of subscription content, log in to check access. Andrews, D. Robust Estimates of Location. Atkinson, R. An Introduction to Mathematical Learning Theory. New York: Wiley. Bahadur, R. On a problem in the theory of k populations.

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Annals of Mathematical Statistics , 25 , 16— Benson, F. A note on the estimation of mean and standard deviation from quantiles. Billingsley, P.

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The k -sample slippage problem. Australian Journal of Statistics , 7 , 20— Bougerol, P. Bower, G. Theories of Learning. Google Scholar.

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Statistical Independence in Probability Analysis and Number Theory

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Diaconis, P. Asymptotic expansions for the mean and variance of the number of prime factors of a number n.

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Technical Report No. Average running time of the fast Fourier transform. Journal of Algorithms , 1 , — Products of random matrices and computer image generation. Cohen, H. Kesten, and CM. Dixon, W. Estimates of the mean and standard deviation of a normal population. Annals of Mathematical Statistics , 28 , — Doornbos, R.

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