A key inequality for lower bound formulas for lattice event probabilities

DOI10.1080/07474946.2021.2010417zbMath1493.62094OpenAlexW4206069482WikidataQ113850992 ScholiaQ113850992MaRDI QIDQ5861997

Cheng-Shiun Leu, Bruce R. Levin

Publication date: 3 March 2022

Published in: Sequential Analysis (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1080/07474946.2021.2010417

zbMATH Keywords

subset selectionsequential selectionprobability of correct selectionlower-bound formulaselimination and recruitment procedureslattice eventsadaptive subset selectionstandardized muirhead ratiosmultiple-index cusums

Mathematics Subject Classification ID

Robustness and adaptive procedures (parametric inference) (62F35) Bounds on effective properties in solid mechanics (74Q20) Sequential statistical analysis (62L10) Statistical ranking and selection procedures (62F07)

Related Items (1)

Proof of a Key Inequality for Lattice Event Probabilities with Equal Odds

Cites Work

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• On lattice event probabilities for Levin-Robbins-Leu subset selection procedures
• On an Inequality That Implies the Lower Bound Formula for the Probability of Correct Selection in the Levin-Robbins-Leu Family of Sequential Binomial Subset Selection Procedures
• Positivity of cumulative sums for multi-index function components explains the lower bound formula in the Levin-Robbins-Leu family of sequential subset selection procedures
• An $n^{5/2} $ Algorithm for Maximum Matchings in Bipartite Graphs
• Inequalities: theory of majorization and its applications

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