The partitioning principle: a powerful tool in multiple decision theory
DOI10.1214/aos/1031689023zbMath1029.62064OpenAlexW2068393255MaRDI QIDQ1848971
Klaus Strassburger, Helmut Finner
Publication date: 14 November 2002
Published in: The Annals of Statistics (Search for Journal in Brave)
Full work available at URL: https://projecteuclid.org/euclid.aos/1031689023
multiple comparisonsdirectional errorsmultiple levelsformal closure principlestrong and weak multiple partitioning principles
Parametric hypothesis testing (62F03) Statistical decision theory (62C99) Statistical ranking and selection procedures (62F07) Paired and multiple comparisons; multiple testing (62J15)
Related Items (36)
Cites Work
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Control of directional errors with stagewise multiple test procedures
- Stepwise multiple comparisons with the best
- Closed subset selection procedures for selecting good populations
- Two-sided tests and one-sided confidence bounds
- Stepwise multiple test procedures and control of directional errors
- Duality between multiple testing and selecting
- Combining the advantages of one-sided and two-sided procedures for comparing several treatments with a control
- Multiple Comparisons
- A Theory of some Multiple Decision Problems, I
- A Theory of Some Multiple Decision Problems. II
- Some selection rules for comparing p processes with a standard
- On closed testing procedures with special reference to ordered analysis of variance
- Some subset selection problems
- On the Relationship Between Stepwise Decision Procedures and Confidence Sets
- Combining the Advantages of One-Sided and Two-Sided Test Procedures for Comparing Several Treatment Effects
- D-optimality of complete latin squares
- Simultaneous Test Procedures--Some Theory of Multiple Comparisons
- THE DISTRIBUTION OF RANGE IN SAMPLES FROM A NORMAL POPULATION, EXPRESSED IN TERMS OF AN INDEPENDENT ESTIMATE OF STANDARD DEVIATION
- Some recent developments in analysis of variance
This page was built for publication: The partitioning principle: a powerful tool in multiple decision theory