An ordering inequality for exchangeable random variables

G. S. Watson

Type: Article

Publication Date: 1986-03-01

Citations: 0

DOI: https://doi.org/10.2307/1427246

Abstract

Let X 1, · ··, X n be exchangeable random variables with finite variance and two sequences of constants satisfying a 1 ≦···≦ a n , b 1 ≦···≦ b n . Suppose that a ′ 1 , ···, a ′ n is a rearrangement of a 1 , ···, a n and that g ( x ) is a non-decreasing function. Then

Locations

Advances in Applied Probability - View - PDF

Similar Works

Action	Title	Year	Authors
+ PDF Chat	An ordering inequality for exchangeable random variables	1986	G. S. Watson
+	Some partial orderings of exchangeable random variables by positive dependence	1985	Moshe Shaked Y. L. Tong
+	Characterizations of stochastic ordering for non-negative random variables	2023	Jia Yao Bendong Lou Xiaoqing Pan
+	A result of exchangeable random variables	2012	Huang Zhao-xia An'kang College
+	An inequality for order statistics	1997	Anda Gadidov
+	Order statistics of dependent sequences consisting of two different sets of exchangeable variables	2015	Ismihan Bairamov Serkan Eryılmaz
+	An Extension of the Weak Law of Large Numbers for Exchangeable Sequences	2008	George Stoica
+ PDF Chat	Reverse Exchangeability and Extreme Order Statistics	2013	Yindeng Jiang Michael D. Perlman
+	Order statistics from exchangeable random variables are always sufficient	2022	Nickos Papadatos
+	A Glivenko-Cantelli theorem for exchangeable random variables	1997	Patrizia Berti Pietro Rigo
+	A Simple Property of Exchangeable Random Variables	1985	Gunnar Blom
+	On Concomitants of Some Ordered Random Variables	2008	T. G. Veena
+ PDF Chat	An Ordering Theorem for Conditionally Independent and Identically Distributed Random Variables	1977	Y. L. Tong
+	A Maximal Inequality for Real Numbers with Application to Exchangeable Random Variables	2001	Shlomo Levental
+	Ordering properties of convolutions of exponential random variables.	1999	Jean‐Louis Bon Eugen PUALTA
+	One family of order relations for random vectors	1989	Yu. G. Kuritsyn
+	Conditional ordering of order statistics	2009	Weiwei Zhuang Junchao Yao Taizhong Hu
+	Some ordering properties for convolution of random variables	2015	Afshin Ghanizadeh
+	Monotone Nonincreasing Random Fields on Partially Ordered Sets. I	2005	L. B. Beinenson
+ PDF Chat	The Pitman inequality for exchangeable random vectors	2013	Javad Behboodian Naveen K. Bansal G. G. Hamedani Hans Volkmer

Works That Cite This (0)

Action	Title	Year	Authors

Works Cited by This (0)

Action	Title	Year	Authors