Bonferroni-type inequalities; Chebyshev-type inequalities for the distributions on \([0, n]\)
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Publication:1207629
DOI10.1007/BF00118635zbMath0764.60022MaRDI QIDQ1207629
Publication date: 1 April 1993
Published in: Annals of the Institute of Statistical Mathematics (Search for Journal in Brave)
binomial momentsChebyshev-type inequalitiesBonferroni-type inequalitynumber of occurrencesGalambos- type inequalitymajorant-minorant methodmost stringent bound
Inequalities; stochastic orderings (60E15) Geometric probability and stochastic geometry (60D05) Combinatorial probability (60C05)
Related Items (4)
On upper and lower bounds for probabilities of combinations of events ⋮ Bonferroni-type inequalities; Chebyshev-type inequalities for the distributions on \([0, n\)] ⋮ An extension of the Erdős-Neveu-Rényi theorem with aplications to order statistics ⋮ On inequalities for probabilities of joint occurrence of several events
Cites Work
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- On sum of 0-1 random variables. I. Univariate case
- Bonferroni-type inequalities; Chebyshev-type inequalities for the distributions on \([0, n\)]
- Bonferroni inequalities
- Inequalities of the type of Chebyshev and Cramer-Rao and mathematical programming
- Bonferroni-type inequalities
- A note on the background of several Bonferroni–Galambos-type inequalities
- A sharp upper probability bound for the occurrence of at least m out of n events
- Inequalities for the probability of the occurrence of at least m out of n events
- On the classical Bonferroni inequalities and the corresponding Galambos inequalities
- An improved Bonferroni inequality and applications
- Best Linear Bonferroni Bounds
- Most stringent bounds on the probability of the union and intersection of m events for systems partially specified by s1, s2, …sk, 2 ≦ k < m
- Bounds on the probability of the union and intersection of m events
- An upper bound for the probability of a union
- Most Stringent Bounds on Aggregated Probabilities of Partially Specified Dependent Probability Systems
- Methods for Proving Bonferroni Type Inequalities
- An improved Bonferroni procedure for multiple tests of significance
- Best Possible Inequalities for the Probability of a Logical Function of Events
- Some Results for Discrete Unimodality
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