Results 251 to 260 of about 166,779,658 (293)

Weak laws of large numbers for cooperative gamblers

Periodica Mathematica Hungarica, 2008
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Sándor Csörgo, Gordon Simons
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On the weak law of large numbers for arrays

Statistics & Probability Letters, 1995
A weak law of large numbers is proved for an array \(X_{ni}\), \(1 \leq i \leq k_ n\), \(n \geq 1\), \(k_ n \to \infty\), under the assumption that for some \(p \in (0,2)\), \[ \lim_{a \to \infty} {1\over k_ n} \sum^{k_ n}_{i = 1} aP(| X_{ni}| > a) = 0 \text{ uniformly in }n. \] Compare \textit{A. Gut's} result [ibid. 14, No.
Hong, Dug Hun, Oh, Kwang Sik
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Weak law of large numbers for stationary graph processes

2017 IEEE International Conference on Acoustics, Speech and Signal Processing (ICASSP), 2017
The ability to obtain accurate estimators from a set of measurements is a key factor in science and engineering. Typically, there is an inherent assumption that the measurements were taken in a sequential order, be it in space or time. However, data is increasingly irregular so this assumption of sequentially obtained measurements no longer holds.
Fernando Gama, Alejandro Ribeiro
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The Weak Law of Large Numbers. II

1980
In this chapter f(n) will be a strongly additive arithmetic function, and we shall determine when the frequencies $$v_x (n;f(n) - \alpha (x) \leqslant z\beta (x))(x \to \infty )$$ (1) can converge to the improper law, assuming that for each fixed value of y > 0, $$\mathop {\lim }\limits_{x \to \infty } \sup \beta (x^y )/\beta (x)$$ is ...
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Bounds in the weak law of large numbers

Mathematical Notes of the Academy of Sciences of the USSR, 1972
We obtain bounds of an asymptotic nature in the weak law of large numbers for sums of random variables without assuming the variables in question have any moments.
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Weak law of large numbers for arrays

Statistics & Probability Letters, 1998
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A weak law of large numbers for maxima

Extremes, 2010
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An Extension of the Weak Law of Large Numbers for Exchangeable Sequences

Acta Applicandae Mathematicae, 2008
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Weak laws of large numbers for fuzzy random variables

Fuzzy Sets and Systems, 2004
The author presents weak laws of large numbers for sums of convex-compactly uniformly integrable fuzzy random variables taking values in the space of normal and upper-semicontinuous fuzzy sets in \(R^p\) with compact support. The paper is motivated by the work of \textit{R. L.
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A note on q-weak law of large numbers

Physics Letters A, 2009
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