Logarithmic confidence intervals for the cross-product ratio of binomial proportions under different sampling schemes
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Publication:6172626
DOI10.1080/03610918.2021.1914090OpenAlexW3158192678MaRDI QIDQ6172626
Andrei I. Volodin, Chanakan Sungboonchoo, Su-Fen Yang, Wararit Panichkitkosolkul
Publication date: 20 July 2023
Published in: Communications in Statistics - Simulation and Computation (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1080/03610918.2021.1914090
normal approximationcross-product ratiodirect binomial sampling schemeinverse binomial sampling schemelogarithmic confidence interval
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Confidence intervals for the cross product ratio under the special case of direct-inverse sampling scheme and its applications, Statistical inference for the cross-product ratio under different sampling schemes
Cites Work
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- Confidence intervals for a ratio of binomial proportions based on direct and inverse sampling schemes
- Simultaneous confidence intervals for comparisons of several multinomial samples
- Confidence estimation of the cross-product ratio of binomial proportions under different sampling schemes
- Quantile Estimation Using Ranked Set Samples from a Population with Known Mean
- Improvedp-Value Tests for Comparing Two Independent Binomial Proportions
- Simultaneous Logit-Based Confidence Intervals for Odds Ratios in 2 × kClassification Tables with a Fixed Reference Level
- The probability integrals of bivariate normal distributions: A contingency table approach
- Dependence function for continuous bivariate densities
- On the Combination of Relative Risks
- Nonparametric estimation of the entropy using a ranked set sample
- The cross-product ratio in bivariate lognormal and gamma distributions, with an application to non-randomized trials
- On interactions in contingency tables