The amalgamation and geometry of two-by-two contingency tables

DOI10.1214/aos/1176350369zbMath0665.62058OpenAlexW1982289080WikidataQ56082596 ScholiaQ56082596MaRDI QIDQ1116235

Irving John Good, Yash Mittal

Publication date: 1987

Published in: The Annals of Statistics (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1214/aos/1176350369

zbMATH Keywords

measure of associationgeometrical interpretationsamalgamation paradoxhomogeneity of subpopulationsmutually exclusive subpopulationstwo by two contingency table

Mathematics Subject Classification ID

Foundations and philosophical topics in statistics (62A01) Contingency tables (62H17)

Related Items (17)

Data aggregation and Simpson's paradox gauged by index numbers ⋮ An overview of robust Bayesian analysis. (With discussion) ⋮ EFFECT OF MISSING AN INFLUENTIAL COVARIATE ⋮ Copositive matrices and Simpson's paradox ⋮ Symmetric Association Measures in Effect-Control Sampling ⋮ Truths about Simpson’s Paradox: Saving the Paradox from Falsity ⋮ Bridging preference‐based instrumental variable studies and cluster‐randomized encouragement experiments: Study design, noncompliance, and average cluster effect ratio ⋮ The ubiquity of the Simpson's paradox ⋮ The logic of Simpson's paradox ⋮ The Simpson’s paradox in quantum mechanics ⋮ Good's work in probability, statistics and the philosophy of science ⋮ Calculus and extensions of Arrow's theorem ⋮ Causal inference in statistics: an overview ⋮ Consecutive collapsibility of odds ratios over an ordinal background variable ⋮ Consistency of decision processes ⋮ Simpson's paradox in natural resource evaluation ⋮ On collapsibilities of Yule's measure

This page was built for publication: The amalgamation and geometry of two-by-two contingency tables