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General Introduction | 1 |
Variables | 28 |
Stochastic Convergence of Weighted Sums | 51 |
Upphovsrätt | |
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array nk array of random array of row-wise ARRAYS OF EXCHANGEABLE B-convex Billingsley 1968 central limit theorems Chapter characteristic functional compact conditional expectations Cºnklin converge in distribution Corollary defined denote distributed random variables distribution functions Example exchangeable random elements exchangeable random variables EXIX2 Finetti representation Finetti's theorem follows Gaussian Hence identically distributed random implies inequality large numbers law of large Lemma Let nk Let X1 martingale difference array martingale techniques mixing measure n+oo nkºnk O-field ºnk p-uniformly P[sup permutation Poſsup probability measure Problem proof of Theorem properties reverse martingale row-wise exchangeable random Schauder basis Section separable Banach space sequence of exchangeable sequence of random smoothable ſº strong convergence results strong law subadditive function subsets sums of exchangeable theorems for exchangeable tight Toeplitz sequence triangular arrays uniformly integrable vergence weak convergence weighted sums zero
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Bibliografisk information
| Titel | Limit Theorems for Sums of Exchangeable Random Variables Monographs in Probability and Statistics Probability and statistics series Rowman & Allanheld Probability Rowman & Allanheld probability and statistics series |
| Författare | Robert Lee Taylor, Peter Z. Daffer, Ronald F. Patterson |
| Utgivare | Rowman & Allanheld, 1985 |
| Original från | University of California |
| Digitaliserad | 24 maj 2008 |
| ISBN | 0847674355, 9780847674350 |
| Längd | 152 sidor |
| Exportera citat | BiBTeX EndNote RefMan |