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- W4254357185 abstract "We introduce the notion of weakly approaching sequences of distributions , which is a generalization of the well-known concept of weak convergence of distributions. The main difference is that the suggested notion does not demand the existence of a limit distribution. A similar definition for conditional (random) distributions is presented. Several properties of weakly approaching sequences are given. The tightness of some of them is essential. The Cramér-Lévy continuity theorem for weak convergence is generalized to weakly approaching sequences of (random) distributions. It has several applications in statistics and probability. A few examples of applications to resampling are given." @default.
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- W4254357185 date "2000-09-01" @default.
- W4254357185 modified "2023-10-11" @default.
- W4254357185 title "Weakly approaching sequences of random distributions" @default.
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- W4254357185 doi "https://doi.org/10.1017/s0021900200016016" @default.
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